### All High School Physics Resources

## Example Questions

### Example Question #3 : Capacitors

Three capacitors are in series. They have capacitances of , , and , respectively. What is their total capacitance?

**Possible Answers:**

**Correct answer:**

For capacitors in series the formula for total capacitance is:

Note that this formula is similar to the formula for total resistance in parallel. Using the values for each individual capacitor, we can solve for the total capacitance.

### Example Question #1 : Calculating Total Capacitance

Three capacitors are in parallel. They have capacitance values of , , and . What is their total capacitance?

**Possible Answers:**

**Correct answer:**

For capacitors in parallel the formula for total capacitance is:

Note that this formula is similar to the formula for total resistance in series. Using the values for each individual capacitor, we can solve for the total capacitance.

### Example Question #5 : Capacitors

Three capacitors, each with a capacity of are arranged in parallel. What is the total capacitance of this circuit?

**Possible Answers:**

**Correct answer:**

The formula for capacitors in parallel is:

Our three capacitors all have equal capacitance values. We can simply add them together to find the total capacitance.

### Example Question #6 : Capacitors

What is the total capacitance of a series circuit with capacitors of , , and ?

**Possible Answers:**

**Correct answer:**

The total capacitance of a series circuit is

Plug in our given values.

### Example Question #7 : Capacitors

Calculate the total capacitance of a circuit with the following three capacitors in parallel.

**Possible Answers:**

**Correct answer:**

To calculate the total capacitance for capacitors in parallel, simply sum the value of each individual capacitor.

### Example Question #8 : Capacitors

Calculate the total capacitance of a circuit with the following three capacitors in series.

**Possible Answers:**

**Correct answer:**

To find the total capacitance for capacitors in series, we must sum the inverse of each individual capacitance and take the reciprocal of the result.

Remember, you must still take the final reciprocal!

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