Update Dim. 12 octobre 2025

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# IELTS # IELTS
Session: 24-25 April
## Writing Task 1 - Visual Information ## Writing Task 1 - Visual Information
This bar chart shows the percentage of the population living in urban areas, worldwide and on specific continents, from 1950 to 2030. This bar chart shows the percentage of the population living in urban areas, worldwide and on specific continents, from 1950 to 2030.
@ -55,3 +56,38 @@ However, I would argue that applying a restriction to international travel would
Overall, I would say that denying the impact of transportation would be disingenuous. I do however wholeheartedly believe that restricting international travel would not yield the results people might expect. Overall, I would say that denying the impact of transportation would be disingenuous. I do however wholeheartedly believe that restricting international travel would not yield the results people might expect.
# Speaking
## **Internet**
How often do you go online?
What do you use the internet for?
How do you get online?
Do you have your own computer?
## **Hobbies**
Do you have a hobby?
What equipment do you need for it?
Do you think hobbies should be shared with other people?
Did you have a hobby as a child?
## **Music**
Do you like music?
Whats your favourite type of music?
If you could learn a musical instrument, what would it be?
Do you think music is important?
Notes
![[Pasted image 20251007151529.png]]

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![[2025-10 ESTIA TD Energie Climat ING1 A.pdf#page=2]]
### 1) Les deux leviers pour baisser les émissions de lUE
- **Réduire les émissions**
- **Augmenter les puis de carbone**
---
### 2) LUE est-elle sur la bonne trajectoire ?
Données du sujet : 1990 = **3,87 GtCO₂e** ; 2018 = **3,05 GtCO₂e**. Objectif 2030 : **55 %** vs 1990, soit un niveau cible de **1,74 GtCO₂e**. Entre 1990 et 2018, la baisse observée est de **0,82 Gt** (≈ 21 %), bien en-deçà des 55 % requis pour 2030 ; il faut donc **accélérer fortement** la baisse. Conclusion : **non, la trajectoire 1990-2018 nest pas suffisante pour atteindre 55 % en 2030.**
---
### 3) À rythme inchangé, quand atteindrait-on 55 % ?
Baisse moyenne 1990→2018 : $((3{,}87-3{,}05),\text{Gt}/28\ \text{ans} \approx 0{,}0293,\text{Gt/an})$.
À partir de 2018, années nécessaires pour passer de 3,05 à 1,74 Gt : $((3{,}05-1{,}7415)/0{,}0293 \approx 44{,}7\ \text{ans})$.
**Échéance ≈ 2018 + 45 ≃ 2063.**
---
### 4) Effet de serre : texte complété
Leffet de serre est un mécanisme **naturel** qui se produit en plusieurs étapes. Le soleil envoie de **lénergie** sous forme de **rayonnements** à la Terre. Une fois réchauffée, la Terre rejette la chaleur vers **lespace**. La chaleur est retenue par des gaz présents dans latmosphère, les **gaz à effet de serre**. On les appelle ainsi, car comme dans une serre de jardin, ils **emprisonnent** lénergie et la renvoient vers la Terre. Sans cela, la température sur Terre serait de **18 °C** au lieu de **15 °C**.
---
### 5) Conséquence de laugmentation des GES
**Renforcement de leffet de serre** → **réchauffement climatique** global, avec effets associés : hausse du niveau de la mer, événements extrêmes plus fréquents/intenses, perturbations des écosystèmes et de lagriculture, etc. ([IPCC](https://www.ipcc.ch/report/ar6/syr/downloads/report/IPCC_AR6_SYR_FullVolume.pdf?utm_source=chatgpt.com "CLIMATE CHANGE 2023"))
---
### 6) Pourquoi cibler surtout le CO₂ ? Quels autres leviers ?
- Le **CO₂** est **le principal** contributeur anthropique au forçage, issu surtout de la combustion dénergies fossiles ; il a une **longue durée de vie** et saccumule (enjeu cumulatif). Doù la priorité à sa réduction. ([IPCC](https://www.ipcc.ch/report/ar6/wg3/chapter/chapter-2/?utm_source=chatgpt.com "Chapter 2: Emissions trends and drivers"))
- **Autres leviers** complémentaires : réduire **CH₄** (fuites de gaz, déchets, élevage), **N₂O** (engrais), **gaz fluorés**, **protéger/augmenter les puits** (forêts, sols), **CCS/CCUS**, et **sobriété/efficacité** transversales. ([IPCC](https://www.ipcc.ch/srccl/?utm_source=chatgpt.com "Special Report on Climate Change and Land"))
---
### 7) Daprès le document GIEC « Émissions de CO₂ et activités humaines depuis 1850 »
**a.** Les émissions liées aux activités humaines **ont fortement augmenté** depuis 1850, passant de niveaux très faibles au XIXᵉ siècle à des niveaux records au XXIᵉ siècle (pics autour de ~2017-2019). ([Our World in Data](https://ourworldindata.org/co2-emissions?utm_source=chatgpt.com "CO₂ emissions"))
**b.** En **2017**, la part des **énergies fossiles + ciment** dans les émissions de CO₂ était denviron **~89 %**, le reste provenant des changements dusage des terres (~11 %). ([Carbon Brief](https://www.carbonbrief.org/analysis-global-co2-emissions-set-to-rise-2-percent-in-2017-following-three-year-plateau/?utm_source=chatgpt.com "Analysis: Global CO2 emissions set to rise 2% in 2017 after ..."))
**c.** Lusage des énergies fossiles **émet du CO₂** lors de leur combustion ; plus on consomme de charbon/pétrole/gaz, plus les émissions augmentent. **Stratégies** :
- **Décarboner loffre** (sortie des fossiles, renouvelables, nucléaire, CCUS) ;
- **Électrifier** les usages finaux et **améliorer lefficacité** ;
- **Réduire la demande** (sobriété) ;
- **Limiter les émissions liées aux terres** (lutte contre la déforestation, gestion durable des sols). ([IPCC](https://www.ipcc.ch/report/ar6/wg3/chapter/chapter-6/?utm_source=chatgpt.com "Chapter 6: Energy systems"))
---
## Sources
- ESTIA / 2025-2026 / JB Jarin **TD « Climat et GES » (énoncé et données)**. 2025.
- **IPCC AR6, WGIII Chapter 2: Emissions trends and drivers** (version web). ([IPCC](https://www.ipcc.ch/report/ar6/wg3/chapter/chapter-2/?utm_source=chatgpt.com "Chapter 2: Emissions trends and drivers"))
- **IPCC AR6, WGIII Chapter 2 (PDF)**. ([IPCC](https://www.ipcc.ch/report/ar6/wg3/downloads/report/IPCC_AR6_WGIII_Chapter02.pdf?utm_source=chatgpt.com "Emissions Trends and Drivers"))
- **IPCC AR6, WGIII Chapter 6: Energy systems**. ([IPCC](https://www.ipcc.ch/report/ar6/wg3/chapter/chapter-6/?utm_source=chatgpt.com "Chapter 6: Energy systems"))
- **IPCC AR6 Synthesis Report (2023), Full Volume (PDF)**. ([IPCC](https://www.ipcc.ch/report/ar6/syr/downloads/report/IPCC_AR6_SYR_FullVolume.pdf?utm_source=chatgpt.com "CLIMATE CHANGE 2023"))
- **Our World in Data CO₂ emissions** (séries longues, niveau global). ([Our World in Data](https://ourworldindata.org/co2-emissions?utm_source=chatgpt.com "CO₂ emissions"))
- **CarbonBrief (2017)** _Global CO₂ emissions 2017: land-use changes ≈ 11 %_ (donc fossiles+ciment ≈ 89 %). ([Carbon Brief](https://www.carbonbrief.org/analysis-global-co2-emissions-set-to-rise-2-percent-in-2017-following-three-year-plateau/?utm_source=chatgpt.com "Analysis: Global CO2 emissions set to rise 2% in 2017 after ..."))
- **US EPA Climate Change Indicators / GHG overview** (rappels sur sources et GES). ([Environmental Protection Agency](https://www.epa.gov/ghgemissions/global-greenhouse-gas-overview?utm_source=chatgpt.com "Global Greenhouse Gas Overview | US EPA"))
---
Si tu veux, je peux te fournir la feuille de calcul détaillant les calculs des questions 2 et 3.

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![[2025-10 ESTIA TD Energie Climat ING1 A.pdf#page=4]]
### 1) Puissance totale Fruges vs. Gravelines
- **Parc(s) éolien(s) de Fruges** : 70 éoliennes. La fiche technique de léolienne du parc indique **2,3 MW** nominaux →
$(P_\text{Fruges} = 70 \times 2{,}3 = \mathbf{161\ MW})$.
- **CNPE de Gravelines** : 6 réacteurs de **900 MW** chacun →
$(P_\text{Gravelines} = 6 \times 900 = \mathbf{5,400\ MW})$.
---
### 2) Nombre déoliennes pour égaler la puissance de Gravelines
- Avec des machines **2 MW** : $(5,400 / 2 = \mathbf{2,700})$ éoliennes.
- Avec des machines **15 MW** : $(5,400 / 15 = \mathbf{360})$ éoliennes.
---
### 3) Nombre déoliennes pour égaler la **production annuelle** (CF 85 % vs 45 %)
Hypothèses demandées : **nucléaire CF = 85 %**, **éolien offshore CF = 45 %**.
On égalise lénergie annuelle :
$N = \frac{P_\text{nuke}\times CF_\text{nuke}}{P_\text{turbine}\times CF_\text{wind}}$
- **Turbine 2 MW** : $(N = \frac{5,400 \times 0{,}85}{2 \times 0{,}45} \approx \mathbf{5,100})$ éoliennes.
- **Turbine 15 MW** : $(N = \frac{5,400 \times 0{,}85}{15 \times 0{,}45} \approx \mathbf{680})$ éoliennes.
> Vérif énergie annuelle de Gravelines (ordre de grandeur) : (5{,}4\ \text{GW} \times 8,760\ \text{h} \times 0{,}85 \approx \mathbf{40,2\ TWh/an}). (cohérent avec les historiques publics) ([Wikipedia](https://en.wikipedia.org/wiki/Gravelines_Nuclear_Power_Station?utm_source=chatgpt.com "Gravelines Nuclear Power Station"))
---
### 4) Limites et proposition pour un remplacement 100 % éolien
- **Limites** de léquivalence par facteur de charge :
- Le **CF éolien est subi** (dépend du vent, variable, corrélé régionalement), donc la **puissance garantie** et l**adéquation instantanée** ne sont pas assurées.
- Besoin de **réserves**, **stockage**, **flexibilité de la demande**, **renforcement réseau** et **pilotage** pour passer les creux de production.
- Le **CF nucléaire est choisi** au sens où loutil est **pilotable** : on peut décider quand produire (modulation/arrêts planifiés), indépendamment de la météo.
- **Feuille de route 100 % éolien** (idée de mix et dinfrastructures) :
- **Surdimensionnement** de la capacité éolienne (overbuild) par rapport à la moyenne nécessaire.
- **Stockages** multi-échelles : batteries (intra-jour), **STEP** et **hydrogène**/PtX (inter-journalier à saisonnier).
- **Flexibilité** (effacement industriel, pilotage conso, tarification dynamique), **réseaux** (renforcement, interconnexions), et **backup** pilotable bas-carbone transitoire si nécessaire.
- **Diversification géographique** et **technologique** (onshore + offshore, couplage avec solaire) pour lisser la variabilité.
---
### 5) Comparaison dempreinte CO₂ annuelle (à **100 % de CF** pour simplifier)
À puissance installée identique (**5,4 GW**), lénergie annuelle serait (5{,}4 \times 8,760 = \mathbf{47{,}3\ TWh}). Les émissions annuelles dépendent alors des **facteurs ACV** (gCO₂e/kWh) :
- **Nucléaire (France/Europe, ACV)** : ~**5,56 gCO₂e/kWh** (médiane UNECE ≈ 5,5 ; base ADEME ≈ 6). → **≈ 0,260,28 MtCO₂e/an**.
- **Éolien onshore** : ~**1116 gCO₂e/kWh** (IPCC/UNECE ; ADEME ~14,1). → **≈ 0,520,67 MtCO₂e/an**.
- **Éolien offshore** : ~**1223 gCO₂e/kWh** (UNECE ; ADEME ~15,6). → **≈ 0,571,09 MtCO₂e/an**.
**Conclusion** : sur une base ACV, **nucléaire et éolien sont tous deux très bas-carbone**, lordre de grandeur annuel reste **< 1,1 MtCOe** pour 5,4 GW. **Le nucléaire ressort généralement un peu plus bas** que léolien (surtout offshore haut de fourchette), mais **les fourchettes se recoupent** selon hypothèses (mix amont, logistique, durée de vie, facteurs régionaux). Le différentiel CO nest **pas largument principal** pour trancher entre ces deux options ; la décision se joue plutôt sur **pilotabilité, coûts système, réseaux, acceptabilité, calendrier et risques**.
---
## Sources
- ESTIA / 2025-2026 / JB Jarin — **TD 3 : Mix énergétique, pilotable & intermittent (nucléaire / éolien)** — Énoncé et données.
- **UNECE (2021)**_Life Cycle Assessment of Electricity Generation Options_ (PDF) — valeurs ACV : nucléaire ≈ 5,5 gCO₂e/kWh ; éolien onshore < 16 ; offshore < 23.
- **ADEME (Base Carbone / Bilans-GES)** — facteurs ACV pour électricité nucléaire en France ≈ **6 gCO₂e/kWh**. ([sfen.org](https://www.sfen.org/rgn/les-emissions-carbone-du-nucleaire-francais-37g-de-co2-le-kwh/?utm_source=chatgpt.com "Les émissions carbone du nucléaire français : 4g de CO2 ..."))
- **Les Énergies Renouvelables (2025)** — synthèse ADEME : éolien **onshore ≈ 14,1** gCO₂e/kWh ; **offshore ≈ 15,6** gCO₂e/kWh. ([ECOinfos](https://www.les-energies-renouvelables.eu/conseils/bilan-carbone/bilan-carbone-emission-co2-source-energie-renouvelable/?utm_source=chatgpt.com "Emission de CO2 par source d'énergie renouvelable"))
- **Wikipedia / EDF / presse** — données de cadrage public sur **Gravelines** (6×900 MW ; puissance ~5,46 GW ; prod. annuelle typique). ([Wikipedia](https://en.wikipedia.org/wiki/Gravelines_Nuclear_Power_Station?utm_source=chatgpt.com "Gravelines Nuclear Power Station"))

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# Martes
![[Pasted image 20250923163517.png]] ![[Pasted image 20250923163517.png]]
1. debajo de la meza 1. debajo de la meza
2. sobre la meza (o encima de la meza) 2. sobre la meza (o encima de la meza)
@ -58,7 +59,7 @@ significado:
4. Boca de metro 4. Boca de metro
--- ---
Martes, 30 de Septiembre 2025. # Martes, 30 de Septiembre 2025.
Llamar la attencion: Llamar la attencion:
- Oye - Oye
@ -108,3 +109,110 @@ Conjuga el verbo ir:
11. ¿Vamonos nosotros al restaurante? 11. ¿Vamonos nosotros al restaurante?
12. Mis hijos van a cordoba 12. Mis hijos van a cordoba
13. Carlos va de vacaciones 13. Carlos va de vacaciones
---
# Martes, 7 de octubre 2025
Correction du mail de Juanjo:
```
Hola Inés,
Para llegar a Ponme otra, coges la linea 4 del metro hasta la parada "parlamento". Despues, vas todo recto al norte y coges la segunda a la derecha. Sigues la callercalle hasta la Plaza San Isabel y el bar se situa  a la en la izquierda.
¡Hasta luego!
```
Quand il y a 2 verbes dans une phrase, un à l'infinitif et un conjugué, on met le pronom avant ou après
```mermaid
flowchart TD
1["Voy a te ayudar"]
2["Te voy a ayudar"]
3["Voy a ayudarte"]
1 --> 2 & 3
```
Toujours mettre **de** après después et antes.
Después/Antes **DE** la salida
Le mot **para** s'utilise pour parler d'une destination (destinatario) ou d'un but (finalidad)
Le mot **por** s'utilise pour parler d'une cause (causa).
![[Pasted image 20251007161106.png]]
Este verano vamos ***a*** ir ***de*** vacaciones ***a*** las islas Canarias.
Queremos ir ***en*** avión y después hacer excursiones ***en*** coche.
Nos vamos a quedar ***en*** un pequeño hotel ***en*** el este de la isla.
El hotel está cerca de una playa, y hay muchas otras playas ***a*** pocos kilómetros de distancia.
![[Pasted image 20251007162909.png]]
Carlos va a jugar al golf.
El niño va a ver la tele.
Carmen y Maria van a cenar al restaurante.
Los padres van a pintar la casa.
La abuela va a acostarse / La abuela se va a acostar.
Miguel va a prepararse para salir / Miguel se va a preparar para salir.
Verbos irregulares
| | Preferir | Querer |
| -------- | ---------- | -------- |
| Yo | prefiero | quiero |
| Tu | prefieres | quieres |
| El | prefiere | quiere |
| Nosotros | preferimos | queremos |
| Vosotros | preferis | quereis |
| Ellos | prefieren | quieren |
Ejercicio
1. Las tiendas (cerrar) **cierran** a las 8.
2. El partido de tenis (empezar) **empieza** a las 1:15
3. ¿(encender, tú) **enciendes** la luz, por favor?
4. (yo, preferir) **Prefiero** una cerveza.
5. ¿En qué (pensar, tú) **piensas** ?
6. ¿(querer, tú) **Quieres** un café?
7. Carlos siempre (perder) **pierde** el autobús.
8. ¿(tú, entender) **Entiendes** lo que dice el profesor?
9. El director (querer) **quiere** este informe para finales de mes.
10. Juan (despertar) **despierta** siempre a los niños.
11. La clase (comenzar) **comienza** a las 10:30.
12. (yo, sentir) **Siento** no poder ir a la fiesta.
13. Ellos (sentarse) **se sientan** siempre ahí.
14. (nosotros, querer) **Queremos** vender nuestro piso.
15. Hoy (yo, sentirse) **me siento** muy bien.
16. ¿Cuándo (empezar, tú) **empiezas** con las clases de inglés?
Audio
Escucha a dos personas y marca la información que se refiere a Marta, a Antonio o a los dos.
| | Antonio | Marta |
| ----------------------------------------------- | ------- | ----- |
| 1. Tiene poco dinero. | | x |
| 2. Quiere ir a una ciudad. | x | |
| 3. Busca relax.<br> | | x |
| 4. Quiere viajar en barco.<br> | x | x |
| 5. Quiere un viaje cultural.<br> | x | |
| 6. Tiene muchos días de vacaciones.<br> | | x |
| 7. Quiere conocer una cultura diferente.<br> | x | x |
| 8. Busca naturaleza.<br> | x | x |
| 9. Tiene pocos días de vacaciones. | x | |

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![[Exam2022.pdf]]
# Exercice 1: Générateur équivalent Norton Thevenin
a)
![[Drawing 2025-10-09 15.10.26.excalidraw|1000]]
Convertir les deux Thevenin de gauche en Norton:
![[Drawing 2025-10-09 15.10.26.excalidraw 1|1000]]
$i_1=\frac{E_{Th_1}}{R_{Th_1}}=\frac{10V}{2K\Omega}=0.005A=5mA$
$i_2=\frac{E_{Th_2}}{R_{Th_2}}=\frac{6V}{3K\Omega}=0.002A=2mA$
J'ai deux Norton en parallèles. Je vais simplifier.
![[Drawing 2025-10-09 15.10.26.excalidraw 1 1]|1000]
$\frac{1}{R_{eq}}=\frac{1}{2K\Omega}+\frac{1}{3K\Omega}=\frac{5}{6000\Omega}\implies R_{eq}=\frac{6000}{5}\Omega=1.2K\Omega$
Maintenant j'ai deux générateurs de Norton en série, je vais les convertir en thévenin.
![[Drawing 2025-10-09 15.10.26.excalidraw 1 1 1|1000]]
Puis faire l'équivalent.
![[Drawing 2025-10-09 15.10.26.excalidraw 1 1 1 1|1000]]
b)
$i_{target}=\frac{E_{eq}}{R_{eq}}=\frac{9}{2000}=0.0045A=4.5mA$
# Exercice 2:
![[Pasted image 20251009162100.png]]
a)
![[Drawing 2025-10-09 16.35.15.excalidraw]]
Loi des mailles
$E=U_R+U_L=R_i+L\frac{di}{dt}$; $\frac{E}{R}=i+\frac{L}{R}\frac{di}{dt}$ donc $\tau=\frac{L}{R}$
b)
$i=\frac{E}{R}$
c)
# Exercice 3:
![[IMG_7441.jpeg]]
# Exercice 4:
![[Pasted image 20251009171649.png]]
$H=\frac{V_0}{V_S}$
$V_0=\frac{Z_L}{Z_L+Z_R}V_S$
b)
j

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```
%%

View file

@ -0,0 +1,128 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
200 Ohms ^LPhWKBMv
A ^jNY6AaqW
B ^8kJhcOlg
600 Ohms ^Vg8ka0Jn
1.2 KOhms ^lIZhsuC0
0.6V ^n9fPoOFh
8.4V ^OP48Ok2s
%%
## Drawing
```compressed-json
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```
%%

View file

@ -0,0 +1,138 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
200 Ohms ^LPhWKBMv
A ^jNY6AaqW
B ^8kJhcOlg
600 Ohms ^Vg8ka0Jn
1mA ^b1zNOGHD
ieq ^TTulWADF
Req ^lIZhsuC0
%%
## Drawing
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```
%%

View file

@ -0,0 +1,148 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
200 Ohms ^LPhWKBMv
A ^jNY6AaqW
B ^8kJhcOlg
600 Ohms ^Vg8ka0Jn
3 KOhms ^SKn2gV3d
2 KOhms ^r1BkRYAm
1mA ^b1zNOGHD
i1 ^V7UxoibQ
i2 ^TTulWADF
R1 ^sQbpZJvu
R2 ^lf1Zf0m6
%%
## Drawing
```compressed-json
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```
%%

View file

@ -0,0 +1,128 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
200 Ohms ^LPhWKBMv
A ^jNY6AaqW
B ^8kJhcOlg
600 Ohms ^Vg8ka0Jn
3 KOhms ^SKn2gV3d
2 KOhms ^r1BkRYAm
10V ^RumA6HTq
6V ^owVBcwYX
1mA ^b1zNOGHD
%%
## Drawing
```compressed-json
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```
%%

View file

@ -0,0 +1,84 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
UL ^dcNekxvT
UR ^rRoNBtHQ
E ^bumf53e2
i ^bENrNZkM
%%
## Drawing
```compressed-json
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```
%%

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@ -60,7 +60,7 @@ a((" ")) --> R1 --> b((" "))
a((" ")) --> R2 --> b((" ")) a((" ")) --> R2 --> b((" "))
b --> bb((" ")) b --> bb((" "))
``` ```
En parallèle, c'est la somme des inverses ($R_{parallèle}=\sum{\frac{1}{R_i}}$) En parallèle, c'est la somme des inverses ($\frac{1}{R_{parallèle}}=\sum{\frac{1}{R_i}}$)
2 Resistances identiques en parallèle ont pour somme la moitié. 2 Resistances identiques en parallèle ont pour somme la moitié.
Ex: Ex:
@ -107,5 +107,22 @@ N'importe quel circuit peut être résumé en un générateur de courant avec un
$R_{Th}=R_{N}$ $R_{Th}=R_{N}$
Théorème de Millman Théorème de Millman $\rightarrow$ $\frac{\sum_{i\in{[0,n]}}\frac{V_i}{R_i}}{\sum_{i\in{[0,n]}}\frac{1}{R_i}}$
-> Le théorème bulldozer -> Le théorème bulldozer
# Chapitre 2. Analyse temporelle.
![[Pasted image 20251006090339.png]]
# Chapitre 3. Analyse fréquentielle.
![[Pasted image 20251006093323.png]]![[Pasted image 20251006093350.png]]
![[Pasted image 20251006093856.png]]
![[Pasted image 20251006093952.png]]
![[Pasted image 20251006094004.png]]
Diagramme de Bode -> Représente le signal sous forme phase et amplitude.
![[Pasted image 20251009085622.png]]

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@ -1 +1,63 @@
![[TD_FGE_2025.pdf]] ![[TD_FGE_2025.pdf#page=7]]
# Exercise 1. Equivalent Generator
## a. ![[1.A.]]
- On éteint les générateurs: ![[1.A.Eteint]]
$R_{th}=R_{eq}=\frac{R_1R_2}{R_1+R_2}$
- On fait un circuit ouvert après AB: ![[1.A.Ouvert]]
$U_{AB}=\frac{E\times R_1}{R_1+R_2}=E_{th}$
## b. ![[1.B.]]
- On éteint les générateurs ![[1.B.Eteint]]
$R_n=R_{eq}=R_1+R_2$
- On fait un court-circuit en AB: ![[1.B.Ouvert]]
$I_n=\frac{R_1}{R_1+R_2}I$
## c. ![[1.C.]]
- On éteint les générateurs: ![[1.C.Eteint]]
$R_{eq}=R_{th}=\frac{5r}{2}$
- On fait un circuit ouvert après AB: ![[1.C.Ouvert]]
$U_{AB}=E_{th}=$
D'après la loi des mailles:
$U_{AB}=U_{eq}-e$
Que vaut $U_{eq}$ ? ![[1.C.Ouvert.Ueq]]
Loi des mailles:
$ri-ri+e-2e=0$
Superposition:
En éteignant le générateur de $2e$, on obtient $U_1=\frac{e}{2}$
En éteignant le générateur de $e$, on obtient $U_2=2e-\frac{2e}{2}=e$
$U_{eq}=U_1+U_2=e+\frac{e}{2}=\frac{3e}{2}$
## g. ![[1.G.]]
Générateur dépendant -> Problème
Calcul de $I_n$: Courant lorsque court-circuit:
![[1.G.CourtCircuit]]
$I_n+I_1=I$
$I_1=\frac{V}{R_1}$
$I_n=I-\frac{V}{R_1}$
$0=V+\lambda V-R_2I_n$
$R_2I_n=V(1+\lambda)$
$V=\frac{I_nR_2}{1+\lambda}\implies I_n=I-\frac{I_nR_2}{R_1(1+\lambda)}$
$\implies \boxed{I_n=I\times\frac{R_1(1+\lambda)}{R_2+R_1(1+\lambda)}}$
![[02a58d4198.pdf]]
# Exercise 2: Power analysis
![[Pasted image 20251003135122.png]]
![[Drawing 2025-10-03 13.51.44.excalidraw]]
# Exercise 3: Millman Theorem
![[Pasted image 20251003135519.png]]
![[Drawing 2025-10-03 13.56.01.excalidraw]]
Pour trouver $R_{th}$, on éteint les générateurs et on calcule $R_{eq}=R_{th}$.
$R_{th}=\frac{5R}{4}$.
Pour trouver $E_{th}$, on met un circuit ouvert entre A et B:
D'après Millmann, $U_{AB}=\frac{\sum{\frac{E_i}{R_i}}}{\sum{\frac{1}{R_i}}}=\frac{\frac{E_1}{R}+\frac{E_2}{R}+\frac{E_3}{R}+\frac{0}{R}}{\frac{1}{R}+\frac{1}{R}+\frac{1}{R}+\frac{1}{R}}=\frac{E_1+E_2+E_3}{4}=E_{th}$
![[Drawing 2025-10-03 14.07.09.excalidraw]]
Diviseur de tension: $U_{ch}=\frac{R_{ch}}{R_{ch}+R_{th}}\times E_{th}=\frac{R}{R+\frac{5R}{4}}\times \frac{E_1+E_2+E_3}{4}=\frac{E_1+E_2+E_3}{9}$

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@ -0,0 +1,72 @@
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```
%%

View file

@ -0,0 +1,68 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
R2 ^U1vjJCPz
R1 ^u32HhQwQ
A ^RnM7aduJ
B ^XnsbGU9B
%%
## Drawing
```compressed-json
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```
%%

View file

@ -0,0 +1,78 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
A ^CPJvQkOH
B ^t1QOg47A
R2 ^6gJLpm6D
R1 ^hdwbIKzo
E ^n3CrLVL2
%%
## Drawing
```compressed-json
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```
%%

View file

@ -0,0 +1,74 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
Rn ^i75oHoQp
In ^68I92ijO
A ^gEFFliQi
B ^spKJtRCJ
%%
## Drawing
```compressed-json
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```
%%

View file

@ -0,0 +1,70 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
R2 ^1yKgfeMI
R1 ^r8UB5GCU
A ^NaoPTYNK
B ^Gfyr39D4
%%
## Drawing
```compressed-json
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```
%%

View file

@ -0,0 +1,96 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
R1 ^Xc7xtiqs
In ^vr9UufFb
A ^88cXLVoX
B ^igiyhZIj
R2 ^XMD8P6QJ
%%
## Drawing
```compressed-json
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```
%%

View file

@ -0,0 +1,106 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
A ^NwSZUS7g
B ^8ef5hHpu
e ^D4CTYvHY
r ^NqrzqP4Y
r ^GQAYKmof
2r ^cIRrfnec
2e ^9KXLA8iV
e ^FbQ7QgwY
%%
## Drawing
```compressed-json
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```
%%

View file

@ -0,0 +1,100 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
A ^OAnSGuXk
B ^IieGrM5I
r ^qHWQwtHs
r ^v4qE4AYM
2r ^DwLCKoG1
%%
## Drawing
```compressed-json
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```
%%

View file

@ -0,0 +1,95 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
r ^R47jNlSN
r ^rZO2ofvP
e ^7OipIK7s
2e ^LYeY1VjP
i ^HWEOcV7s
ri ^xAb2jGkU
## Embedded Files
994ab975e81811be8219a079dc2b2096ec009408: $$U_{eq}$$
%%
## Drawing
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```
%%

View file

@ -0,0 +1,115 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
A ^uKv7Ylmu
B ^4RpUiNTT
r ^tWbLRAeW
r ^sTYHFhDY
2r ^moGgLdTM
2e ^Am7NHbbn
e ^Ms9SzNpt
i=0 ^wCeZlrVv
## Embedded Files
e1349fb6e62250567f75c748e6408aa92e51b67d: $$U_{AB}=E_{th}=?$$
%%
## Drawing
```compressed-json
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```
%%

View file

@ -0,0 +1,105 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
A ^x6oPPXYd
B ^msYCM7Iq
V ^KVYrrAlP
R2 ^Pnbocb34
R1 ^qyyPBV5x
I ^NzRi4UuW
## Embedded Files
62e203f7c1ef225e71380d45a803cdc8a165e5d3: $$\lambda V$$
%%
## Drawing
```compressed-json
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```
%%

View file

@ -0,0 +1,115 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
A ^EoZSlIXb
B ^y0LFRZMc
V ^1JzfkbiQ
R2 ^ojz6EWpY
R1 ^2Mw6Q6np
I ^kyS8URiZ
In ^HQTUxM35
## Embedded Files
62e203f7c1ef225e71380d45a803cdc8a165e5d3: $$\lambda V$$
%%
## Drawing
```compressed-json
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```
%%

View file

@ -0,0 +1,99 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
## Embedded Files
8a649409eaf2056eb2e976f7d24d6382a0f878a7: $$I_1$$
e2c089acc2a2571c0bae769e70c2453afa2b9a1e: $$I_2$$
%%
## Drawing
```compressed-json
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```
%%

View file

@ -0,0 +1,136 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
A ^7qwiESYk
B ^uecM9vk5
R ^leCUteIX
R ^TSV77M2j
R ^9xYWNiMm
R ^eCLif9Ks
R ^HguGo8CV
Rch ^SVDgTuPm
%%
## Drawing
```compressed-json
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```
%%

View file

@ -0,0 +1,74 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
Rch ^KcK3m4pV
Rth ^99lES8HE
Eth ^m1umCxq0
Uth ^bzrXMcOI
%%
## Drawing
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```
%%

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---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
%%
## Drawing
```compressed-json
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```
%%

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![[TD_FGE_2025.pdf#page=10]]
![[b5364d1697.pdf#page=5]]
# Exercise 1.
Loi des mailles $\rightarrow E=U_R+UC$
$E=R_i+U_C$
$E=RC\frac{dU_C}{dt}+U_C$
La solution est une courbe de la forme $U_C(t)=A_e^{-t/RC}+B$
Conditions aux limites:
À $t=0$, $U_C(t)=0$ par lecture du circuit.
$U_C(t)=A_e^{-0/RC}+B=A+B$
$\implies 0=A+B\implies A=-B$
À $t\rightarrow ∞$, $U_C(t)=E_0$ par lecture du circuit.
$U_C(∞)=B$ par la forme de la solution.
Finalement, $U_C(t)=-E_0e^{-t/RC}+E_0=E_0(1-e^{-t/RC})$
$V=E-U_C(t)$
$V(t)=E_0e^{-t/RC}$
# Exercise 2.
![[Pasted image 20251003152305.png]]
$\tau=RC=10E^3\times100E^{-6}=1s$
![[IMG_7370.jpeg]]
# Exercise 3: Second order DC circuits
![[Pasted image 20251003160147.png]]
$\implies I=CL\frac{d^2i_1}{dt^2}+i_1$
Puisque $0=LC\frac{d^2U}{dt^2}+U+°\times\frac{dU}{dt}$
$\implies$ Solution: $U(t)=A\cos{(\omega_0t)}+B\sin{(\omega_0t)}$
À $t=0$, $U(t)=0$ donc $A=0$.
Donc $U(t)=B\sin{(\omega_0t)}$
d'où: $\frac{du}{dt}=B\omega_0\cos{(\omega_0t)}$
Or, $\frac{dU}{dt}=\frac{i_C}{C}$ et $i=i_C+i_L$
Donc $\frac{dU}{dt}=\frac{i-i_L}{C}$
À $t=0$:
$\frac{dU}{dt}=B\omega_0=\frac{I}{C}$
Parceque $I_L$ est continu:
$I_L(0^+)=I_L(0^-)=0$
$\implies B=\frac{I}{i\omega_0}=\frac{I}{\frac{C}{\sqrt{LC}}}=\frac{I\sqrt{LC}}{C}$
Finalement, $U(t)=\frac{I\sqrt{LC}}{C}\sin{(\frac{1}{\sqrt{LC}}t)}$

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![[TD_FGE_2025.pdf#page=15]]
# Exercise 1. Fresnel vector
![[Pasted image 20251006094239.png]]
a) polar form (modulus and argument)
$\overrightarrow{v_1}=(15A,\frac{7\pi}{6})=15e^{j(\phi)}=15e^{j210}$
b) rectangular form (a+jb)
$\overrightarrow{v_1}=(\begin{matrix}15A\cos{(\frac{7\pi}{6})} \\ 15A\sin{(\frac{7\pi}{6})}\end{matrix})=(\begin{matrix}-12.99A \\ -7.5A\end{matrix})$
$\overrightarrow{v_1}=a+jb$ avec $a=15\cos{210}$ et $b=15\sin{210}$
$\overrightarrow{v_1}=-12.99 - 7.5j$
# Exercise 2:
![[Pasted image 20251006100509.png]]
a)
$\overrightarrow{V_1}=63+j16=\sqrt{63^2+16^2}e^{j\arctan{(\frac{16}{63})}}=65e^{j0.249}$
$\overrightarrow{V_2}=-5-j12=\sqrt{(-5)^2+(-12)^2}e^{j\arctan{(\frac{-12}{-5})}}=13e^{j(1.176+\pi)}$
$\overrightarrow{V_1}\wedge\overrightarrow{V_2}=65\times13\times e^{j(0.249+\pi+1.176)}$
b)
$\overrightarrow{V_1}/\overrightarrow{V_2}=\frac{65}{13}e^{j(0.249-\pi-1.176)}$
# Exercise 3:
![[Pasted image 20251006101747.png]]
## Figure 2: ![[Drawing 2025-10-06 10.49.08.excalidraw]]
a)
$U=\underline{z}_1i_1\implies i_1=\frac{\underline{U}}{\underline{z_1}}=\frac{\underline{U}}{R}$
$U=\underline{z}_2i_2\implies i_2=\frac{\underline{U}}{\underline{z_2}}=\frac{\underline{U}}{jL\omega}$
$||\underline{i_1}||=||\frac{\underline{U}}{R}||=\frac{||\underline{U}||}{||R||}=5A$
$||\underline{i_2}||=||\frac{\underline{U}}{\underline{Z_2}}||=\frac{||\underline{U}||}{||\underline{Z_2}||}=2A$
b)
$\underline{i}=\underline{i_1}+\underline{i_2}$
$i_2=\frac{\underline{U}}{jL\omega}=\frac{-j\underline{U}}{L\omega}$
![[Drawing 2025-10-06 10.55.18.excalidraw]]
$||\underline{i}||=\sqrt{||\underline{i_1}||^2+||\underline{i_2}||^2}=\sqrt{29}\approx5.3851648071A$
$\phi=\arctan{(\frac{||\underline{i_2}||}{||\underline{i_1}||})}=\arctan{(\frac{-2}{5})}\approx-0.3805063771 rad$
c)
$\frac{1}{Z_{eq}}=\frac{1}{Z_R}+\frac{1}{Z_L}\implies Z_{eq}=\frac{\underline{Z_L}\underline{Z_R}}{\underline{Z_L}+\underline{Z_R}}$
$\frac{1}{Z_{eq}}=\frac{1}{R}+\frac{1}{jL\omega}=\frac{1}{R}-j\frac{1}{L\omega}$
ou
$Z_{eq}=\frac{jRL\omega}{R+jL\omega}=\frac{(R-jL\omega)(jRL\omega)}{(R+jL\omega)(R-jL\omega)}=\frac{RL^2\omega^2+jR^2L\omega^2}{R^2+L^2\omega^2}=\frac{RL^2\omega^2}{R^2+L^2\omega^2}+j\frac{R^2L\omega}{R^2+L^2\omega^2}$
$||Z_{eq}||=\frac{||R||||Z_L||}{||R+Z_L||}=\frac{1000}{\sqrt{20^2+50^2}}\approx\frac{1000}{53.8516480713}=18.5695338177\Omega$
d)
$\underline{U}=\underline{Z_{eq}}\underline{I}$
$||\underline{U}||=||\underline{Z_{eq}}||||\underline{I}||\approx18.5695338177\times5.3851648071=99.9999999993V$
## Figure 3: ![[Drawing 2025-10-06 11.17.18.excalidraw|1000]]
a)
$U=\underline{z}_1i_1\implies i_1=\frac{\underline{U}}{\underline{z_1}}=\frac{\underline{U}}{R}$
$U=\underline{z_2}i_2\implies i_2=\frac{\underline{U}}{\underline{z_2}}=\frac{\underline{U}}{\frac{1}{jC\omega}}$
$||\underline{i_1}||=||\frac{\underline{U}}{R}||=\frac{||\underline{U}||}{||R||}=\frac{120}{20}=6A$
$||\underline{i_2}||=||\frac{\underline{U}}{\underline{Z_2}}||=\frac{||\underline{U}||}{||\underline{Z_2}||}=\frac{120}{30}=4A$
b)
$\underline{i}=\underline{i_1}+\underline{i_2}$
$i_2=\frac{\underline{U}}{\frac{1}{jC\omega}}=\underline{U}jC\omega$
![[Drawing 2025-10-06 11.25.11.excalidraw]]
$||\underline{i}||=\sqrt{||\underline{i_1}||^2+||\underline{i_2}||^2}=\sqrt{52}\approx7.2111025509A$
$\phi=\arctan{(\frac{||\underline{i_2}||}{||\underline{i_1}||})}=\arctan{(\frac{4}{6})}\approx0.5880026035 rad$
c)
$\frac{1}{Z_{eq}}=\frac{1}{Z_R}+\frac{1}{Z_C}\implies Z_{eq}=\frac{\underline{Z_C}\underline{Z_R}}{\underline{Z_C}+\underline{Z_R}}$
$\frac{1}{Z_{eq}}=\frac{1}{R}+\frac{1}{\frac{1}{jC\omega}}=\frac{1}{R}+jC\omega$
ou
$||Z_{eq}||=\frac{||R||||Z_C||}{||R+Z_C||}=\frac{20\times30}{\sqrt{20^2+30^2}}\approx\frac{600}{36.0555127546}=16.6410058868\Omega$
d)
$\underline{U}=\underline{Z_{eq}}\underline{I}$
$||\underline{U}||=||\underline{Z_{eq}}||||\underline{I}||\approx16.6410058868\times7.2111025509=119.9999999998V$
## Figure 4: ![[Drawing 2025-10-06 11.38.13.excalidraw|1000]]
a)
$U=\underline{z}_1i_1\implies i_1=\frac{\underline{U}}{\underline{z_1}}=\frac{\underline{U}}{\frac{1}{jC\omega}}$
$U=\underline{z}_2i_2\implies i_2=\frac{\underline{U}}{\underline{z_2}}=\frac{\underline{U}}{jL\omega}$
$||\underline{i_1}||=||\frac{\underline{U}}{\underline{Z_1}}||=\frac{||\underline{U}||}{||\underline{Z_1}||}=\frac{100}{20}=5A$
$||\underline{i_2}||=||\frac{\underline{U}}{\underline{Z_2}}||=\frac{||\underline{U}||}{||\underline{Z_2}||}=\frac{100}{30}=3\frac{1}{3}A$
b)
$\underline{i}=\underline{i_1}+\underline{i_2}$
$i_1=\frac{\underline{U}}{\frac{1}{jC\omega}}=\underline{U}jC\omega$
$i_2=\frac{\underline{U}}{jL\omega}=\frac{-j\underline{U}}{L\omega}$
![[Drawing 2025-10-06 11.43.56.excalidraw]]
$||\underline{i}||=||\underline{i_1}||-||\underline{i_2}||=5-3\frac{1}{3}=1\frac{2}{3}A$
$\phi=180°$ ou $\pi rad$
c)
$\frac{1}{Z_{eq}}=\frac{1}{Z_L}+\frac{1}{Z_C}\implies Z_{eq}=\frac{\underline{Z_C}\underline{Z_L}}{\underline{Z_C}+\underline{Z_L}}$
$\frac{1}{Z_{eq}}=\frac{1}{jL\omega}+\frac{1}{\frac{1}{jC\omega}}=-j\frac{1}{L\omega}+jC\omega$
ou
$||Z_{eq}||=\frac{||Z_L||||Z_C||}{||Z_L+Z_C||}=\frac{20\times30}{||20-30||}\approx\frac{600}{10}=60\Omega$
d)
$\underline{U}=\underline{Z_{eq}}\underline{I}$
$||\underline{U}||=||\underline{Z_{eq}}||||\underline{I}||\approx60\times1\frac{2}{3}=100V$
## Figure 5:![[Drawing 2025-10-06 12.02.59.excalidraw|1000]]
a)
$U=\underline{z}_1i_1\implies i_1=\frac{\underline{U}}{\underline{z_1}}=\frac{\underline{U}}{\frac{1}{jC\omega}}$
$U=\underline{z}_2i_2\implies i_2=\frac{\underline{U}}{\underline{z_2}}=\frac{\underline{U}}{jL\omega}$
$U=\underline{z_3}i_3\implies i_3=\frac{\underline{U}}{\underline{z_3}}=\frac{\underline{U}}{R}$
$||\underline{i_1}||=||\frac{\underline{U}}{\underline{Z_1}}||=\frac{||\underline{U}||}{||\underline{Z_1}||}=\frac{100}{30}=3\frac{1}{3}A$
$||\underline{i_2}||=||\frac{\underline{U}}{\underline{Z_2}}||=\frac{||\underline{U}||}{||\underline{Z_2}||}=\frac{100}{60}=1\frac{2}{3}A$
$||\underline{i_3}||=||\frac{\underline{U}}{R}||=\frac{||\underline{U}||}{||R||}=\frac{100}{20}=5A$
b)
$\underline{i}=\underline{i_1}+\underline{i_2}+i_3$
$i_1=\frac{\underline{U}}{\frac{1}{jC\omega}}=\underline{U}jC\omega$
$i_2=\frac{\underline{U}}{jL\omega}=\frac{-j\underline{U}}{L\omega}$
![[Drawing 2025-10-06 12.09.17.excalidraw]]
$||\underline{i}||=\sqrt{(||\underline{i_1}+\underline{i_2}||)^2+||i_3||^2}=\sqrt{(3\frac{1}{3}-1\frac{2}{3})^2+5^2}=\sqrt{27.7777777778}\approx5.2704627669A$
$\phi=\arctan{(\frac{||\underline{i_{1+2}}||}{||\underline{i_3}||})}=\arctan{(\frac{1\frac{2}{3}}{5})}\approx0.3217505544 rad$
c)
$\frac{1}{Z_{eq}}=\frac{1}{Z_L}+\frac{1}{Z_C}+\frac{1}{Z_R}=\frac{Z_RZ_C+Z_CZ_L+Z_RZ_L}{Z_RZ_LZ_C}$
$Z_{eq}=\frac{Z_RZ_LZ_C}{Z_RZ_C+Z_CZ_L+Z_RZ_L}$
ou
$||Z_{eq}||=\frac{||Z_R||||Z_L||||Z_C||}{||Z_RZ_C||+||Z_CZ_L||+||Z_RZ_L||}$
# Exercise 4: Application
![[Pasted image 20251006122351.png]]
a)
![[Drawing 2025-10-06 12.24.01.excalidraw]]
$Z_{eq}=30+\frac{80}{j}=30-j80$
$Z_C=\frac{1}{jC\omega}=\frac{80}{j}$
b) ![[Drawing 2025-10-06 12.28.41.excalidraw]]
$Z_{eq}=(r,\theta)=(\sqrt{30^2+80^2}, \arctan{(\frac{-80}{30})})=(85.4400374532, -1.2120256565 rad)$
$V=85.44e^{-1.21j}$
# Exercise 5: Application, Study of a real inductor
The series model of a real inductor is defined by its series resistance $R_S$ and its series inductance $L_S$. It is possible to define a parallel model equivalent to the series model as shown in Figure 6.
![[Pasted image 20251008135058.png]]
a)
Modèle en série $\implies Z_{eq_1}=L_S+R_S=R_S+jL_S\omega$
Modèle parallèle $\implies \frac{1}{Z_{eq_2}}=\frac{1}{L_P}+\frac{1}{R_P}$ $\implies Z_{eq_2}=\frac{R_PjL_P\omega}{R_P+jL_P\omega}$
Multiplication par le conjugué
$\frac{jR_PL_P\omega(R_P-jL_P\omega)}{(R_P+jL_P\omega)(R_P-jL_P\omega)}=\frac{R_PL_P^2\omega^2+jR_P^2L_P\omega}{R_P^2+L_P^2\omega^2}$
Or, $Z_{eq_1}=Z_{eq_2}\implies\begin{cases}R_S=\frac{R_PL_P^2\omega^2}{R_P^2+L_P^2\omega^2} \\ L_S\omega=\frac{R_P^2L_P\omega}{R_P^2+L_P^2\omega^2}\end{cases}$
$R_S+jL_S\omega=\frac{R_P^2L_P\omega}{R_P^2+L_P^2\omega^2}+j\frac{R_PL_P^2\omega^2}{R_P^2+L_P^2\omega^2}$
b)
$U(t)=U_2\cos{(\omega t)}$
$\underline{U}=U_2e^{j\omega t}$
$\underline{I}=\frac{\underline{U}}{\underline{Z_{eq}}}=\frac{U_2e^{j\omega t}}{\underline{Z_{eq}}}$
c)
![[Drawing 2025-10-08 14.39.38.excalidraw|1000]]
$V_{total}^2=V_{L_S}^2+(V_0+V_{R_S})^2$
$V_{total}^2=V_{L_S}^2+V_0^2+2V_0V_{R_S}+V_{R_S}^2$
$V_{bobine}^2=V_{L_S}^2+V_{R_S}^2$
D'après Pythagore:
$$
\begin{cases}
V_{bobine}^2=V_{L_S}^2+V_{R_S}^2 \\
V_{total}^2=V_{L_S}^2+(V_0+V_{R_S})^2 \\
V_0=R_0I
\end{cases}
\implies
\begin{cases}
V_{bobine}^2=L_S^2\omega^2I^2+R_S^2I^2 \\
V_{total}^2=L_S^2\omega^2I^2+(R_S+R_0)^2I^2 \\
V_0=R_0I
\end{cases}
$$
![[IMG_7432.jpeg|400]]
$$
\begin{cases}
L_S^2=(V_{bobine}^2-\frac{R_S^2V_0^2}{R_0^2})\times\frac{R_0^2}{V_0^2\omega^2} \\
R_S=\frac{V_{tot}^2-V_{bobine}^2-V_0^2}{2V_0}\times R_0
\end{cases}
$$
d)
Application Numérique: $\begin{matrix}R_S=4.93\Omega \\ L_S=32mH\end{matrix}$
e)
Au lieu de mettre $R_0$ en série pour mesurer les tensions, on peut le mettre en parallèle pour mesurer les courants.

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hACGUMJsEAA=
```
%%

View file

@ -0,0 +1,77 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
U ^Kn15tU1P
i1 ^ffSESVe2
i2 ^cDjedbwX
i1+i2=i ^ia5sDJST
## Embedded Files
42ee155d1d029d6bce99644c5e742c89bee942b2: $$\phi$$
%%
## Drawing
```compressed-json
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JCHoGs7bpm4VDhHlDkAUClrWqbHoaC4Noi4+pQAS6BrS7rFLJq7hpVAK6WjK4Jr4A3EprVpwDpqupZoBh67H6hhG7+Cm7s7m5bGQCVrVp1qsC26oD25GodqLYPDu6DJ1yDpVAXgcBGC4B1CvAiS2hjo45+7MBGCSgABSzAZwmh2WOhByzWCI7UPUCij6l6Q4+eO8WswCcIdUTJA0+G3ULwvKUIDJnJRKNe3AvJuw5wApD6QpARVei+YG0RACOo5w
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D9hjSnB7wXDC2/pBPxSLP4BTpCZXwPq7B6IKKq3SNGBsAGAiMswEDNoPCyHtN6NxNsoEpjNEwaPSgkBlPCXSNfPEDGgIBcN/l/NG7EAdBsBn5om4CaDBBpmQD/Mbb1xyRciuSkDKDigAAUA4RivAPFeLuLS1AAlJaHWsoAWAsFUOi1i14YyLwIiNQPS3S8SxAI85M2E+yKk/GpwETaI79XWiWEbhOfXDkDC3C9wDCYFUQMC5K/WCbhI3bslbjcSl
Wm2hK0qxiLHaQOyKQHOLSuqylUOFqzq9C7C75Pbo83YCodgHkIaCbnABC1Cybma/C25Da4QIwD3Fc41SItuqM2EMEO62OFrmHtWr3HVgAzTdpdZmdksPo5kEGxGqMTxHxCZO656966pDw1lXQOA7WC2CAC2EAA==
```
%%

View file

@ -0,0 +1,118 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
z1 ^EowiJ97o
120V ^4cH6Vc2o
i1 ^f4UjqGOJ
i2 ^ZuhZPq89
20Ohm ^Ty07DFA4
30Ohm ^TLXDc5jm
U ^otL86C55
z2 ^60xhEJfu
i ^rJpW4k64
%%
## Drawing
```compressed-json
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```
%%

View file

@ -0,0 +1,83 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
U ^rE2xVULQ
i1 ^R0buD7IG
i2 ^VpTNriPF
i1+i2=i ^uPh71FIl
## Embedded Files
42ee155d1d029d6bce99644c5e742c89bee942b2: $$\phi$$
%%
## Drawing
```compressed-json
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```
%%

View file

@ -0,0 +1,126 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
100V ^bx8y19kl
i1 ^ts395ueC
i2 ^6bkWwky2
20Ohm ^OmupJgvl
U ^7EpTWyO7
z2 ^seZWaoSi
i ^L6idugZg
z1 ^LqTadgge
30Ohm ^MhxsJawN
%%
## Drawing
```compressed-json
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```
%%

View file

@ -0,0 +1,77 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
U ^WfMsGdeJ
i1 ^xqG4OZ8H
i2 ^o1TS0Wht
i1+i2=i ^VxBLTjnh
## Embedded Files
42ee155d1d029d6bce99644c5e742c89bee942b2: $$\phi$$
%%
## Drawing
```compressed-json
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```
%%

View file

@ -0,0 +1,144 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
100V ^p1eRjU8M
i1 ^YXbvr1C1
i2 ^wKdzvhnJ
30Ohm ^4PzJD6Sf
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z2 ^QVPbMOT1
i ^T3rxvThY
z1 ^LR5RpCOg
60Ohm ^fCro86jg
z3 ^qwnpSfwX
20Ohm ^csUo0fdU
i3 ^8FtfpeP0
%%
## Drawing
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```
%%

View file

@ -0,0 +1,85 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
U ^OmHpSpZT
i1 ^2y3lUdg4
i2 ^kdicXDhQ
i1+i2+i3=i ^r7j9c9O7
i3 ^wtUlGdR0
## Embedded Files
42ee155d1d029d6bce99644c5e742c89bee942b2: $$\phi$$
%%
## Drawing
```compressed-json
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```
%%

View file

@ -0,0 +1,57 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
## Embedded Files
9673c2680c9c0e69946c77027116ca5b82a54c31: $$30\Omega$$
a827b999a096f2876c3babb0da8f13e2fbff4f01: $$80\Omega$$
%%
## Drawing
```compressed-json
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```
%%

View file

@ -0,0 +1,59 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
-80 ^LwU2aGJA
30 ^5VbKPYJT
## Embedded Files
feb9fea6595245059dfddd6901e8d08536b7323c: $$\theta$$
%%
## Drawing
```compressed-json
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```
%%

View file

@ -0,0 +1,183 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
R0 ^8Fs0OQLO
RS ^QnSgsORY
LS ^0KpOtU2S
## Embedded Files
8c89c325f01932b1ea6b5ab190bb4a36212df99a: $$\color{#9C36B5}V_{L_S}$$
def7c29d8031f630dd7913235d2b34a448557e4d: $$\color{#1971C2}V_0$$
55be3bc14ff58d958e0f93b4eecf51e1c8983580: $$\color{#F08C02}i$$
0eec7588357b84a6e134895882b123d8e6e5d2bb: $$\color{#2F9E44}V_{R_S}$$
8dd0451c5433788bb390deb0dde0ec8097b27edb: $$\color{#343a40}V_{bobine}$$
0eabec84a6e0457fd947222bde0bab265c32161d: $$\color{#e03131}V_{total}$$
57e2ddc4017248083fb3142a71ae60d36cd18a0a: $$\color{#e03131}V_{total}$$
ee2202e4bbc6d1e3a4c88ed96592596aad3f5646: $$\color{#343a40}V_{bobine}$$
04825015f524ba0d3a5e67e9b1256cbbd8c8f3fb: $$\color{#1971C2}V_0$$
58b2bf57d8f215dcd06bccdf6d9fec94638cd0b9: $$\color{#F08C02}i$$
354c0f551db2bba8f82c773ee794b8dfdb7bf06e: $$\color{#e03131}V_{total}$$
46ab13516241fab23c86b96295c8541d8738770f: $$\color{#9C36B5}V_{L_S}$$
98e0632e71aa6be16fdeaca9e3071665868bf70d: $$\color{#343a40}V_{bobine}$$
4ed5148bc3056edbd335824c2c65e2ea4e78be79: $$\color{#2F9E44}V_{R_S}$$
a0a5873f27c023f5acfbfd112bf261257e856e17: $$\color{#1971C2}V_0$$
%%
## Drawing
```compressed-json
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%%

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![[TD_FGE_2025.pdf#page=20]]
# Exercise 1. Composed Transfer Function
![[Pasted image 20251009091732.png]]![[Pasted image 20251009091748.png]]
1.
Étude asymptotique de $\underline{G}=1+j\tau_i\omega$:
$G_{dB}=||20log(\underline{G})||=20log(\sqrt{1^2+\tau^2\omega^2})$
$\phi=arg(\underline{G})=\arctan(\frac{\tau\omega}{1})$
Étude en basses fréquences:
Pour $\omega\rightarrow∞$:
$G_{dB}\approx20log(1)=0$
$\phi\approx\arctan{(0)}=0$
Étude en hautes fréquences:
Pour $\omega>>1$
$G_{dB}\approx20log(\tau\omega)=20log(\tau)+20log(\omega)$
$\phi\approx\arctan{(∞)}=\frac{\pi}{2}$
On cherche le croisement des deux asymptotes.
On cherche donc $20log(\tau\omega)=0$, ce qui implique que $\tau\omega=1$ et par conséquent que $\omega=\frac{1}{\tau}$.
Alors, $G_{dB}(\frac{1}{\tau})20log(\sqrt{2})\approx3$
$\phi(\frac{1}{\tau})=\arctan{(1)}=\frac{\pi}{4}$
![[Drawing 2025-10-09 09.27.54.excalidraw]]
2.
$G_2=\frac{1}{G}$, donc
$G_{dB_2}=20log(1)-20log(|\underline{G}|)=-G_{dB}$
$\phi_2=-\phi$
![[Drawing 2025-10-09 09.53.13.excalidraw]]
3.
$G_{tot}=\frac{(1+j\tau_1\omega)(1+j\tau_2\omega)}{(1+j\tau_3\omega)(1+j\tau_4\omega)}=\frac{G_1G_2}{G_3G_4}$
# Exercise 2: .Bandpass filter 2nd order
![[Pasted image 20251009105118.png]]
1.
![[Pasted image 20251009105236.png]]
On cherche $\underline{V_S}$.
$Z_{eq}$ correspond à $L$ et $C$, donc $\frac{1}{Z_{eq}}=\frac{1}{Z_L}+\frac{1}{Z_C}=jC\omega-j\frac{1}{L\omega}$
Par le pont diviseur, $\underline{V_S}=\frac{Z_{eq}}{R+Z_{eq}}V_e=\frac{1}{\frac{R}{Z_{eq}+1}}V_e$
$\implies H=\frac{V_S}{V_e}=\frac{1}{1+jR(C\omega-\frac{1}{L\omega})}$
Je cherche $\alpha$ et $\beta$ tel que $C\omega-\frac{1}{L\omega}=\alpha(\frac{\omega}{\beta}-\frac{\beta}{\omega})$
$\frac{\alpha}{\beta}=C$ et $\alpha\beta=\frac{1}{L}\implies\begin{cases} \alpha=\beta C\implies\alpha=C\sqrt{\frac{1}{LC}}=\sqrt{\frac{C}{L}} \\ \beta^2C=\frac{1}{L}\implies\beta=\sqrt{\frac{1}{LC}} \end{cases}$
Donc $H(j\omega)=\frac{1}{1+jR\sqrt{\frac{C}{L}}(\frac{\omega}{\sqrt{\frac{1}{LC}}}-\frac{\sqrt{\frac{1}{LC}}}{\omega})}$
# Exercise 3:
![[Pasted image 20251009115819.png]]
## Part I: Impedance analyses
1.
$Z_{eq}=\frac{RjL\omega}{R+jL\omega}+\frac{\frac{R}{jC\omega}}{R+\frac{1}{jC\omega}}=$
![[IMG_7440.jpeg]]
2.

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---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
## Embedded Files
383d65aa2a52a07a31727ced72b99a4a026f9067: $$G_{dB}$$
acd1800c42346192175acf7183643ef2a6dff614: $$\phi$$
359c7b9d494f03fc07d1931f1ca8e042626674dd: $$\color{red}\frac{1}{\tau}$$
4f89de5548103229895bfdabab304099d2883258: $$\color{red}\frac{1}{\tau}$$
%%
## Drawing
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```
%%

View file

@ -0,0 +1,77 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
## Embedded Files
383d65aa2a52a07a31727ced72b99a4a026f9067: $$G_{dB}$$
acd1800c42346192175acf7183643ef2a6dff614: $$\phi$$
359c7b9d494f03fc07d1931f1ca8e042626674dd: $$\color{red}\frac{1}{\tau}$$
4f89de5548103229895bfdabab304099d2883258: $$\color{red}\frac{1}{\tau}$$
%%
## Drawing
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```
%%

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@ -0,0 +1,141 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
## Embedded Files
6a262ccbae353e8cc05b0faf6160875fddb93275: $$\overrightarrow{e_y}$$
7fdb0c24b187f7d76522a9c4d485a7425759d17e: $$I$$
1e089744421e86f53df500b70e37ec1831d9c1f5: $$\overrightarrow{e_x}$$
6aa0cfeefb27ef8536ae8116afe5b050994abc34: $$\overrightarrow{e_r}$$
685c1767b0522fdc5f185927bd8de5104266e352: $$\color{red}i$$
521dc4d5162a4746ca7ba548126ef74c6fa207ff: $$\color{red}e$$
bcb7b78cd00504331b57a5710f16ed64fb98eaf7: $$J$$
ca3832c943862ce2128ea4860529dcd5a1553467: $$\color{blue}A$$
d52cb46dd0d13af67043b52511647cec78d2c75f: $$bi$$
bab93bdeb4c8624eeda96c4eab791df06a61e16c: $$\color{red}bi$$
49585cb74ff6727096eea73a3eb3afdeb50fb3fc: $$C$$
a953b785a61514b2de4dcb91ff99f6691405e474: $$\overrightarrow{e_\theta}$$
58cd790aed46987ebcfd2457d056c93d1bac0343: $$O$$
%%
## Drawing
```compressed-json
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```
%%

View file

@ -0,0 +1,133 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
## Embedded Files
09a164dcad95a326d155dcba78f412fcdf60a9ef: $$\color{red}\overrightarrow{j}$$
092dd01314566fc0cf41be707360e9bb8b56e0cf: $$\color{red}\overrightarrow{i}$$
95747095a5e08af685fdf95159a25b3e4e62cc18: $$\color{red}\overrightarrow{F_{N1}}$$
06ceb09334ec479a6d0575deb1653daa2af1ba52: $$\color{red}\overrightarrow{F_{N2}}$$
96545cdb9e24cc91564b055942f45c57256f412e: $$\color{orange}\overrightarrow{F_{T1}}$$
a842e24e0aa6b190dc49313dd3bca13d31c14df7: $$\color{orange}\overrightarrow{F_{T2}}$$
4ea08391950e45a3369e4b21af22ce969cda61a7: $$\color{purple}\overrightarrow{p}$$
5a009ab579b55495433ed0aedaab35936dc45921: $$\alpha$$
efc680781f725614cb59983ceb8a2e9010330d10: $$\color{blue}I$$
b28f47b6021dea66e6ac89e80c3a163ce3df26a1: $$\color{blue}J$$
fcd48c9f21ed956313606096cc8d14d4bdb2aa45: $$\color{blue}H$$
88be5f7d962298e8d6f162f82b78765a4063ce1b: $$\color{blue}G$$
%%
## Drawing
```compressed-json
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```
%%

View file

@ -0,0 +1,89 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
## Embedded Files
b060c72e4479d8d99037b3bfe7a59fc8ac66af63: $$\color{red}\theta$$
434e92c3fc83d47bfbc23cc011f37feb3dfd4c49: $$\pi$$
3c821b85ce03f5a1e4e80af9b7b226532ea9f70f: $$\alpha$$
3466c5e409ca3caa2f68e17dcd0fc445fb0090c0: $$\alpha$$
26f6a29fa97ffac5b09861594a652d8744b4c619: $$\frac{\pi}{2}-\alpha$$
%%
## Drawing
```compressed-json
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```
%%

View file

@ -0,0 +1,57 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
## Embedded Files
edcc6bc64370a2abcfa36ee0836eeea684899aa8: $$\overrightarrow{F_T}$$
09b32b2f343cfc9984dcaa57a763e8edd191131b: $$\overrightarrow{F_N}$$
%%
## Drawing
```compressed-json
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```
%%

View file

@ -0,0 +1,119 @@
---
excalidraw-plugin: parsed
tags: [excalidraw]
---
==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
# Excalidraw Data
## Text Elements
G ^a64nsYrJ
## Embedded Files
b98018b905b5ee15ac7c32c42a3719f3f745b3c5: $$\overrightarrow{x_0}$$
a0a29d6e61781ef232c4f2cb1e7bec347ab88142: $$\overrightarrow{y_0}$$
a42d190bde77f8aadf045842fdf4730a99db50c8: $$\overrightarrow{x_1}$$
c88aa21145c5cc413113eaeabfaa71659633ac55: $$\overrightarrow{y_1}$$
a0080036c4c28a770da1e2e61015dcfb12e8a681: $$O_0$$
b25418d5c33c03057113385a6b94b00113e21229: $$\theta(+)$$
d1b127a8fe03cea322af5e9441038a3e1e79b147: $$\color{red}\overrightarrow{p}$$
c671c06e0c71806be6ad8bce161837c754d4f40b: $$\color{#9C36B5}\overrightarrow{R_y}$$
5f2fbdbc02c52a70a2975d035f9941fe71855286: $$\color{#9C36B5}\overrightarrow{R_x}$$
%%
## Drawing
```compressed-json
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```
%%

View file

@ -80,6 +80,8 @@ $\overrightarrow{AB}=b(\cos{\alpha_2}\overrightarrow{x}+\sin{\alpha_2}\overright
![[MG.pdf#page=11]] ![[MG.pdf#page=11]]
# Cinématique # Cinématique
Formule Babar = ![[Pasted image 20251001143754.png]]
$\overrightarrow{V}_{M\in S_s/R_0}=\frac{d}{dt}\overrightarrow{O_0M}(t)|_{B_0}$ $\overrightarrow{V}_{M\in S_s/R_0}=\frac{d}{dt}\overrightarrow{O_0M}(t)|_{B_0}$
![[TD-Ven. 26 septembre 2025|1000]] ![[TD-Ven. 26 septembre 2025|1000]]
@ -103,3 +105,236 @@ $\Omega_{1/0}=\dot{\theta} \overrightarrow{z}$
$xyzxyz$ $xyzxyz$
Pour calculer le produit vectoriel de $x$ et $y$, on prend le suivant ($z$) Pour calculer le produit vectoriel de $x$ et $y$, on prend le suivant ($z$)
Vers la droite, c'est positif ($x • y = z$) et vers la gauche c'est négatif ($y • x = -z$) Vers la droite, c'est positif ($x • y = z$) et vers la gauche c'est négatif ($y • x = -z$)
$\overrightarrow{v}_{O_1}\in{1/0}=\frac{d}{dt}\overrightarrow{O_0O_1}|_O$
$\overrightarrow{O_0O_1}=\overrightarrow{O_0I}+\overrightarrow{IO_1}=X\overrightarrow{x_0}+R\overrightarrow{y_0}$
$\frac{d}{dt}\times X\overrightarrow{x_0}+R\overrightarrow{y_0}|_O=\dot{X}\overrightarrow{x_0}\times\frac{d\overrightarrow{x_0}}{dt}|_O+\dot{R}\overrightarrow{y_0}+R\frac{d\overrightarrow{y_0}}{dt}|_O=\dot{X}\overrightarrow{x_0}$
$\overrightarrow{V_{I\in{1/0}}}=\overrightarrow{V_{O_1\in{1/0}}}+\overrightarrow{IO_1}\overrightarrow{\Omega_{1/0}}$
$=\dot{X}\overrightarrow{x_0}+R\dot{\theta}\overrightarrow{x_0}=(\dot{X}+R\dot{\theta})\overrightarrow{x_0}$
Roulement à bille
![[Drawing 2025-10-01 14.27.18.excalidraw]]
Repère fix ($0$) $\rightarrow (\overrightarrow{e_x}, \overrightarrow{e_y})$
Repère se déplaçant avec la bille $\rightarrow (\overrightarrow{e_\theta}, \overrightarrow{e_r})$
Vitesse de la bague intérieure par rapport à $0$: $\Omega_{i/0}=\dot{\theta}_i\overrightarrow{e_z}$
Vitesse de la bague extérieure par rapport à $0$: $\Omega_{e/0}=\dot{\theta}_e\overrightarrow{e_z}$
Calculer la vitesse du point $I\in{\color{red}i}$ Par rapport à $O$:
$\overrightarrow{V_{I\in{i/0}}}=\overrightarrow{V_{0\in{i/0}}}+\overrightarrow{IO_1}\overrightarrow{\Omega_{i/0}}$
$=\overrightarrow{0}-r_i\overrightarrow{e_r}\wedge\dot{\theta_i}\overrightarrow{e_z}$
$=-r_i\dot{\theta_i}\overrightarrow{e_r}\wedge\overrightarrow{e_z}=r_i\dot{\theta_i}\overrightarrow{e_\theta}$
$\overrightarrow{V_{J\in{e/0}}}=r_e\dot{\theta_e}\overrightarrow{e_\theta}$
$\overrightarrow{V_{C\in{bi/0}}}=\overrightarrow{V_{I\in{bi/0}}}+\overrightarrow{CI}\wedge\overrightarrow{\Omega_{bi/0}}$
$\overrightarrow{V_{C\in{bi/0}}}=\overrightarrow{V_{J\in{bi/0}}}+\overrightarrow{CJ}\wedge\overrightarrow{\Omega_{bi/0}}=\overrightarrow{V_{J\in{bi/0}}}-\overrightarrow{CI}\wedge\overrightarrow{\Omega_{bi/0}}$
$2\overrightarrow{V_{C\in{bi/0}}}=\overrightarrow{V_{I\in{bi/0}}}+\overrightarrow{V_{J\in{bi/0}}}$
$I \in bi \quad I \in i$
pas de glissement en $I$ :
$\overrightarrow{V_{I \in bi/i}} = \overrightarrow{V_{I \in bi/0}} + \overrightarrow{V_{I \in 0/i}} = \overrightarrow{0}$
$\overrightarrow{V_{I \in bi/0}} = - \overrightarrow{V_{I \in 0/i}} = \overrightarrow{V_{I \in ci/0}} = a \, \dot{\theta}_i \, \overrightarrow{e_\theta}$
$\overrightarrow{V_{J \in bi/0}} = \overrightarrow{V_{J \in ee/0}} = R_e \, \dot{\theta}_e \, \overrightarrow{e_\theta}$
$2 \, \overrightarrow{V_{C \in bi/0}} = \overrightarrow{V_{I \in bi/0}} + \overrightarrow{V_{J \in bi/0}}$
$\overrightarrow{V_{C \in bi/0}} = \tfrac{1}{2} \big( n_i \, \dot{\theta}_i + n_e \, \dot{\theta}_e \big) \, \overrightarrow{e_\theta}$
$\overrightarrow{V_{I\in{bi/0}}}-\overrightarrow{V_{J\in{bi/0}}}+\overrightarrow{CI}\wedge\overrightarrow{\Omega_{bi/0}} + \overrightarrow{CI}\wedge\overrightarrow{\Omega_{bi/0}}$
Or, $\overrightarrow{A}\wedge\overrightarrow{X}=\overrightarrow{B}$ $\implies\boxed{\overrightarrow{X}=\overrightarrow{B}\wedge\frac{\overrightarrow{A}}{\overrightarrow{A}•\overrightarrow{A}}+\lambda\overrightarrow{A}}$
$2\overrightarrow{CI}\wedge\overrightarrow{\Omega_{bi/0}}=\overrightarrow{V_{J\in{bi/0}}}-\overrightarrow{V_{I\in{bi/0}}}$
$2\overrightarrow{CI}\wedge\overrightarrow{\Omega_{bi/0}}=R_e \, \dot{\theta}_e \, \overrightarrow{e_\theta}-R_i \, \dot{\theta}_i \, \overrightarrow{e_\theta}$
$$
\overrightarrow{\Omega_{bi/0}}=
(r_e \, \dot{\theta}_e
-r_i \, \dot{\theta}_i)\overrightarrow{e_\theta}
\wedge
\frac
{
2\overrightarrow{CI}
}
{
2\overrightarrow{CI}•2\overrightarrow{CI}
}
+\lambda2\overrightarrow{CI}
$$
$$
\overrightarrow{\Omega_{bi/0}}=
(r_e \, \dot{\theta}_e
-r_i \, \dot{\theta}_i)\overrightarrow{e_\theta}
\wedge
\frac
{
-(r_e-r_i)\overrightarrow{e_r}
}
{
(r_e-r_i)^2
}
+\lambda(r_i-r_e)\overrightarrow{e_r}
$$
$$
\overrightarrow{\Omega_{bi/0}}=
\frac
{
-(r_e \, \dot{\theta}_e
-r_i \, \dot{\theta}_i)
}
{
r_i-r_e
}
\overrightarrow{e_\theta}
\wedge
\overrightarrow{e_r}
+\lambda(r_i-r_e)\overrightarrow{e_r}
$$
$$
\overrightarrow{\Omega_{bi/0}}=
\frac
{
r_i \, \dot{\theta}_i
-r_e \, \dot{\theta}_e
}
{
r_i-r_e
}
\overrightarrow{e_z}
+\lambda(r_i-r_e)\overrightarrow{e_r}
$$
# Statique
À savoir:
$\cos(-\alpha)=\cos(\alpha)$, et $\sin(-\alpha)=-\sin(\alpha)$
![[Drawing 2025-10-02 09.54.32.excalidraw|1000]]
Avec $\color{#AC46C5}\overrightarrow{p}$ le poids, $\color{#8888FF}I$ et $\color{#8888FF}J$ les points de contact entre le chariot et la pente.
Avec $m$ la masse du chariot, et $g$ la constante gravitationnelle.
$\overrightarrow{IJ}=a\overrightarrow{i}$
$\overrightarrow{HG}=h\overrightarrow{j}$
$\overrightarrow{IG}=\overrightarrow{IH}+\overrightarrow{HG}=\frac{a}{2}\overrightarrow{i}+h\overrightarrow{j}$
$\color{red}\overrightarrow{F_{N1}}\color{white}=F_{N1}\color{red}\overrightarrow{j}$
$\color{orange}\overrightarrow{F_{T1}}\color{white}=F_{T1}\color{red}\overrightarrow{i}$
$\color{red}\overrightarrow{F_{N2}}\color{white}=F_{N2}\color{red}\overrightarrow{j}$
$\color{orange}\overrightarrow{F_{T2}}\color{white}=F_{T2}\color{red}\overrightarrow{i}$
![[Drawing 2025-10-02 10.15.02.excalidraw|250]]
$\color{red}\theta\color{white}=-\alpha+\frac{3\pi}{2}-2\pi=-(\alpha+\frac{\pi}{2})$
$\cos{\color{red}\theta}=\cos{(-(\alpha+\frac{\pi}{2}))}=\cos{(\alpha+\frac{\pi}{2})}=-\sin{\alpha}$
$\sin{\color{red}\theta}=\sin{(-(\alpha+\frac{\pi}{2}))}=-\sin{(\alpha+\frac{\pi}{2})}=-\cos{\alpha}$
$\color{#AC46C5}\overrightarrow{p}\color{white}=mg(\cos{\color{red}\theta}\color{red}\overrightarrow{i}\color{white}+\sin{\color{red}\theta}\color{red}\overrightarrow{j}\color{white})$
$\color{#AC46C5}\overrightarrow{p}\color{white}=mg(-\sin{\alpha}\color{red}\overrightarrow{i}\color{white}-\cos{\alpha}\color{red}\overrightarrow{j}\color{white})$
$\color{#AC46C5}\overrightarrow{p}\color{white}=-mg(\sin{\alpha}\color{red}\overrightarrow{i}\color{white}+\cos{\alpha}\color{red}\overrightarrow{j}\color{white})$
$$
_I\cases{F_{N_1}\overrightarrow{j}+F_{T_1}\overrightarrow{i} \\ \overrightarrow{0}}
+ _J\cases{
F_{N_2}\overrightarrow{j}+F_{T_2}\overrightarrow{i} \\
\overrightarrow{0}
}
+ _G\cases{
-mg(\sin{\alpha}\color{red}\overrightarrow{i}\color{white}+\cos{\alpha}\color{red}\overrightarrow{j}\color{white}) \\
\overrightarrow{0}
}
=\cases{\overrightarrow{0} \\ \overrightarrow{0}}
$$
Comment transporter un torseur:
$$
_I\cases{
\overrightarrow{R} \\
\overrightarrow{O}=\overrightarrow{M_{\overrightarrow{R}/I}}
}$$ $$
_M\cases{
\overrightarrow{R} \\
\overrightarrow{M_{\overrightarrow{R}/M}} = \overrightarrow{M_{\overrightarrow{R}/I}} +\overrightarrow{MI}\wedge\overrightarrow{R}
}
$$
$$
_I\cases{
\overrightarrow{F_1} \\
\overrightarrow{M_{\overrightarrow{F_1}/I}}
}
+_J\cases{
\overrightarrow{F_2} \\
\overrightarrow{M_{\overrightarrow{F_2}/J}}
}
+_G\cases{
\overrightarrow{p} \\
\overrightarrow{0}
}
=_I\cases{
\overrightarrow{F_1} \\
\overrightarrow{M_{\overrightarrow{F_1}/I}}
}
+_I\cases{
\overrightarrow{F_2} \\
\overrightarrow{M_{\overrightarrow{F_2}/I}}
}
+_I\cases{
\overrightarrow{p} \\
\overrightarrow{M_{\overrightarrow{p}/I}}
}
$$
Avec $\overrightarrow{M_{\overrightarrow{F_2}/I}} = \overrightarrow{M_{\overrightarrow{F_2}/J}} + \overrightarrow{IJ}\wedge\overrightarrow{F_2}$ , avec $\overrightarrow{M_{\overrightarrow{F_2}/J}}=\overrightarrow{0}$. Donc,
$\overrightarrow{M_{\overrightarrow{F_2}/I}} = \overrightarrow{IJ}\wedge(F_{N_2}\overrightarrow{j}+F_{T_2}\overrightarrow{i})=a\overrightarrow{i}\wedge(F_{N_2}\overrightarrow{j}+F_{T_2}\overrightarrow{i})=aF_{N2}k$ (car $i\wedge j \rightarrow k$)
Avec $\overrightarrow{M_{\overrightarrow{p}/I}} =\overrightarrow{M_{\overrightarrow{p}/G}} + \overrightarrow{IG}\wedge\overrightarrow{p}=0 + (\frac{a}{2}\overrightarrow{i}+h\overrightarrow{j})\wedge(-mg(\sin{\alpha}\overrightarrow{i}+\cos{\alpha}\overrightarrow{j}))=mg(-\frac{a}{2}\cos{\alpha}+h\sin{\alpha})T_2$
Quand il y a frottement, On a ![[Drawing 2025-10-02 11.54.47.excalidraw]] $||\overrightarrow{F_T}||=\lambda_f||\overrightarrow{F_N}||$
$||\overrightarrow{F_T}||≤\lambda_a||\overrightarrow{F_N}||$
$F_{N2}=0$
$-\frac{a}{2}\cos{\alpha_c}+h\sin{\alpha_c}=0$
$h\sin{\alpha_c}=\frac{a}{2}\cos{\alpha_c}$
$\tan{\alpha_c}=\frac{a}{2h}$
$\boxed{\alpha=\tan^{-1}{(\frac{a}{2h})}}$
![[Drawing 2025-10-02 12.14.37.excalidraw]]
Les translations bloquées génèrent des forces,
les rotations bloquées génèrent des moments.
$\overrightarrow{p}=mg\overrightarrow{x_0}$
$\overrightarrow{R_x}=R_x\overrightarrow{x_0}$
$\overrightarrow{R_y}=R_y\overrightarrow{y_0}$
Torseur statique $\rightarrow _G\cases{mg\overrightarrow{x_0}\\\overrightarrow{0}}+_{O_0}\cases{R_x\overrightarrow{x_0}+R_y\overrightarrow{y_0}\\\overrightarrow{0}}$
```functionplot
---
title: Hope over time
xLabel: Time (days)
yLabel: Hope (percentage)
bounds: [0,30,0,1]
disableZoom: true
grid: true
---
hope(x)=0.85(1-x/30)^0.1
```
```functionplot
---
title: Understanting over time
xLabel: Time (days)
yLabel: Understanting (percentage)
bounds: [0,30,-5,1]
disableZoom: true
grid: true
---
hope(x)=0.65(1-(x/26)^100)
```

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