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What affects the voltage of a capacitor?
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The voltage across a capacitor is influenced by several factors, all related to how capacitors store and release electric charge. To understand what affects the voltage of a capacitor, it's helpful to begin with the basic formula that relates voltage, charge, and capacitance:

$$
V = \frac{Q}{C}
$$

Where:

* $V$ is the voltage across the capacitor (in volts),
* $Q$ is the electric charge stored on the plates (in coulombs),
* $C$ is the capacitance of the capacitor (in farads).

Let’s go over the **main factors** that affect the voltage of a capacitor in more detail:

---

### 1. **Amount of Electric Charge Stored ($Q$)**

* **Directly proportional to voltage**: The more charge a capacitor stores, the higher the voltage across it.
* If you increase the amount of charge on the plates while keeping the capacitance constant, the voltage goes up.
* Example: If a capacitor is connected to a battery, it stores charge until its voltage equals the battery voltage.

---

### 2. **Capacitance of the Capacitor ($C$)**

* **Inversely proportional to voltage**: For a given amount of stored charge, a larger capacitance results in a lower voltage.
* Capacitance depends on the **physical characteristics** of the capacitor:

  * **Plate Area**: Larger plate area increases capacitance, which lowers the voltage for a given charge.
  * **Distance Between Plates**: Greater separation reduces capacitance, increasing the voltage for a given charge.
  * **Dielectric Material**: Materials placed between the plates (called dielectrics) increase capacitance. Better dielectrics reduce voltage for the same charge.

---

### 3. **Time (During Charging or Discharging)**

* Capacitor voltage **changes over time** if it is charging or discharging.
* In an RC (resistor-capacitor) circuit:

  * When charging: Voltage increases exponentially toward the supply voltage.
  * When discharging: Voltage decreases exponentially toward zero.
* The **time constant** $\tau = RC$ determines how fast this change happens.

---

### 4. **Applied Voltage Source**

* The **external voltage source** (like a battery or power supply) determines the maximum voltage a capacitor can reach during charging.
* Once fully charged, the capacitor voltage matches the supply voltage.
* If disconnected from the source, the voltage can remain (if ideal), but in practice, it may gradually leak away.

---

### 5. **Leakage Current and Imperfections**

* Real-world capacitors are not perfect. They have **leakage currents**, which slowly drain the stored charge.
* This causes the voltage to decrease over time, especially in older or low-quality capacitors.
* The **equivalent series resistance (ESR)** and **leakage resistance** affect how well the capacitor holds its voltage.

---

### 6. **Temperature**

* **Temperature can affect capacitance**, especially in ceramic and electrolytic capacitors.
* Higher temperatures may increase or decrease capacitance depending on the material, which in turn affects the voltage for a given charge.

---

### 7. **Dielectric Breakdown Voltage**

* Every capacitor has a **maximum voltage rating** (also called breakdown voltage).
* If the voltage exceeds this limit, the dielectric can fail, potentially shorting the plates.
* This doesn’t affect the voltage directly but limits how much voltage you can safely apply.

---

### Summary Table

| Factor                  | Effect on Voltage                           |
| ----------------------- | ------------------------------------------- |
| Stored charge $Q$       | More charge β†’ higher voltage                |
| Capacitance $C$         | More capacitance β†’ lower voltage            |
| Time (in circuits)      | Voltage changes during charging/discharging |
| External voltage source | Determines final voltage when charging      |
| Leakage & resistance    | Causes voltage to drop over time            |
| Temperature             | Can change capacitance and voltage          |
| Breakdown voltage       | Sets safe voltage limit                     |

---

Would you like an example circuit to see how this works in practice?
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