(a) Interpretation: The time it would take to discharge a 0.025 µF capacitor to 1% of its full charge through a resistance of 10 Mχ should be calculated. Concept introduction: The product of RC is referred to as time constant for the circuitand is a measure of the time required for a capacitor to chargeor discharge. Capacitor is discharged to 1% of its full charge. Therefore, the value of charge at time ‘t’ can be related to the initial charge by following equation. θ t = 1 100 × θ 0 θ t = charge after discharge of the capacitor θ 0 = initial charge of the capacitor Time taken for the discharge of the capacitor can be calculated using following relationship; θ t = θ 0 e − t / R C

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Answer 1

Question

Chapter 2, Problem 2.14QAP

Interpretation Introduction

(a)

Interpretation:

The time it would take to discharge a 0.025 µF capacitor to 1% of its full charge through a resistance of 10 Mχ should be calculated.

Concept introduction:

The product of RC is referred to as time constant for the circuitand is a measure of the time required for a capacitor to chargeor discharge.

Capacitor is discharged to 1% of its full charge. Therefore, the value of charge at time ‘t’ can be related to the initial charge by following equation.

θt=1100×θ0

θt = charge after discharge of the capacitor

θ0 = initial charge of the capacitor

Time taken for the discharge of the capacitor can be calculated using following relationship;

θt=θ0 e−t/RC

Interpretation Introduction

(b)

Interpretation:

The time it would take to discharge a 0.025 µF capacitor to 1% of its full charge through a resistance of 1 Mχ should be calculated.

Concept introduction:

The product of RC is referred to as time constant for the circuit and is a measure of the time required for a capacitor to charge or discharge.

Capacitor is discharged to 1% of its full charge. Therefore, the value of charge at time ‘t’ can be related to the initial charge by following equation.

θt=1100×θ0

θt = charge after discharge of the capacitor

θ0 = initial charge of the capacitor

Time taken for the discharge of the capacitor can be calculated using following relationship;

θt=θ0 e−t/RC

Interpretation Introduction

(c)

Interpretation:

The time it would take to discharge a 0.025 µF capacitor to 1% of its full charge through a resistance of 1 kχ should be calculated.

Concept introduction:

The product of RC is referred to as time constant for the circuit and is a measure of the time required for a capacitor to charge or discharge.

Capacitor is discharged to 1% of its full charge. Therefore, the value of charge at time ‘t’ can be related to the initial charge by following equation.

θt=1100×θ0

θt = charge after discharge of the capacitor

θ0 = initial charge of the capacitor

Time taken for the discharge of the capacitor can be calculated using following relationship;

θt=θ0 e−t/RC

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Answer 2

Question

Chapter 2, Problem 2.14QAP

Interpretation Introduction

(a)

Interpretation:

The time it would take to discharge a 0.025 µF capacitor to 1% of its full charge through a resistance of 10 Mχ should be calculated.

Concept introduction:

The product of RC is referred to as time constant for the circuitand is a measure of the time required for a capacitor to chargeor discharge.

Capacitor is discharged to 1% of its full charge. Therefore, the value of charge at time ‘t’ can be related to the initial charge by following equation.

θt=1100×θ0

θt = charge after discharge of the capacitor

θ0 = initial charge of the capacitor

Time taken for the discharge of the capacitor can be calculated using following relationship;

θt=θ0 e−t/RC

Interpretation Introduction

(b)

Interpretation:

The time it would take to discharge a 0.025 µF capacitor to 1% of its full charge through a resistance of 1 Mχ should be calculated.

Concept introduction:

The product of RC is referred to as time constant for the circuit and is a measure of the time required for a capacitor to charge or discharge.

Capacitor is discharged to 1% of its full charge. Therefore, the value of charge at time ‘t’ can be related to the initial charge by following equation.

θt=1100×θ0

θt = charge after discharge of the capacitor

θ0 = initial charge of the capacitor

Time taken for the discharge of the capacitor can be calculated using following relationship;

θt=θ0 e−t/RC

Interpretation Introduction

(c)

Interpretation:

The time it would take to discharge a 0.025 µF capacitor to 1% of its full charge through a resistance of 1 kχ should be calculated.

Concept introduction:

The product of RC is referred to as time constant for the circuit and is a measure of the time required for a capacitor to charge or discharge.

Capacitor is discharged to 1% of its full charge. Therefore, the value of charge at time ‘t’ can be related to the initial charge by following equation.

θt=1100×θ0

θt = charge after discharge of the capacitor

θ0 = initial charge of the capacitor

Time taken for the discharge of the capacitor can be calculated using following relationship;

θt=θ0 e−t/RC

Expert Solution & Answer

Want to see the full answer?

Check out a sample textbook solution

See solution

Answer 3

Question

Chapter 2, Problem 2.14QAP

Interpretation Introduction

(a)

Interpretation:

The time it would take to discharge a 0.025 µF capacitor to 1% of its full charge through a resistance of 10 Mχ should be calculated.

Concept introduction:

The product of RC is referred to as time constant for the circuitand is a measure of the time required for a capacitor to chargeor discharge.

Capacitor is discharged to 1% of its full charge. Therefore, the value of charge at time ‘t’ can be related to the initial charge by following equation.

θt=1100×θ0

θt = charge after discharge of the capacitor

θ0 = initial charge of the capacitor

Time taken for the discharge of the capacitor can be calculated using following relationship;

θt=θ0 e−t/RC

Interpretation Introduction

(b)

Interpretation:

The time it would take to discharge a 0.025 µF capacitor to 1% of its full charge through a resistance of 1 Mχ should be calculated.

Concept introduction:

The product of RC is referred to as time constant for the circuit and is a measure of the time required for a capacitor to charge or discharge.

Capacitor is discharged to 1% of its full charge. Therefore, the value of charge at time ‘t’ can be related to the initial charge by following equation.

θt=1100×θ0

θt = charge after discharge of the capacitor

θ0 = initial charge of the capacitor

Time taken for the discharge of the capacitor can be calculated using following relationship;

θt=θ0 e−t/RC

Interpretation Introduction

(c)

Interpretation:

The time it would take to discharge a 0.025 µF capacitor to 1% of its full charge through a resistance of 1 kχ should be calculated.

Concept introduction:

The product of RC is referred to as time constant for the circuit and is a measure of the time required for a capacitor to charge or discharge.

Capacitor is discharged to 1% of its full charge. Therefore, the value of charge at time ‘t’ can be related to the initial charge by following equation.

θt=1100×θ0

θt = charge after discharge of the capacitor

θ0 = initial charge of the capacitor

Time taken for the discharge of the capacitor can be calculated using following relationship;

θt=θ0 e−t/RC

Expert Solution & Answer

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Check out a sample textbook solution

See solution

Answer 4

Question

Chapter 2, Problem 2.14QAP

Interpretation Introduction

(a)

Interpretation:

The time it would take to discharge a 0.025 µF capacitor to 1% of its full charge through a resistance of 10 Mχ should be calculated.

Concept introduction:

The product of RC is referred to as time constant for the circuitand is a measure of the time required for a capacitor to chargeor discharge.

Capacitor is discharged to 1% of its full charge. Therefore, the value of charge at time ‘t’ can be related to the initial charge by following equation.

θt=1100×θ0

θt = charge after discharge of the capacitor

θ0 = initial charge of the capacitor

Time taken for the discharge of the capacitor can be calculated using following relationship;

θt=θ0 e−t/RC

Interpretation Introduction

(b)

Interpretation:

The time it would take to discharge a 0.025 µF capacitor to 1% of its full charge through a resistance of 1 Mχ should be calculated.

Concept introduction:

The product of RC is referred to as time constant for the circuit and is a measure of the time required for a capacitor to charge or discharge.

Capacitor is discharged to 1% of its full charge. Therefore, the value of charge at time ‘t’ can be related to the initial charge by following equation.

θt=1100×θ0

θt = charge after discharge of the capacitor

θ0 = initial charge of the capacitor

Time taken for the discharge of the capacitor can be calculated using following relationship;

θt=θ0 e−t/RC

Interpretation Introduction

(c)

Interpretation:

The time it would take to discharge a 0.025 µF capacitor to 1% of its full charge through a resistance of 1 kχ should be calculated.

Concept introduction:

The product of RC is referred to as time constant for the circuit and is a measure of the time required for a capacitor to charge or discharge.

Capacitor is discharged to 1% of its full charge. Therefore, the value of charge at time ‘t’ can be related to the initial charge by following equation.

θt=1100×θ0

θt = charge after discharge of the capacitor

θ0 = initial charge of the capacitor

Time taken for the discharge of the capacitor can be calculated using following relationship;

θt=θ0 e−t/RC

Expert Solution & Answer

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Check out a sample textbook solution

See solution

Answer 5

Chapter 2, Problem 2.14QAP

Interpretation Introduction

(a)

Interpretation:

The time it would take to discharge a 0.025 µF capacitor to 1% of its full charge through a resistance of 10 Mχ should be calculated.

Concept introduction:

The product of RC is referred to as time constant for the circuitand is a measure of the time required for a capacitor to chargeor discharge.

Capacitor is discharged to 1% of its full charge. Therefore, the value of charge at time ‘t’ can be related to the initial charge by following equation.

θt=1100×θ0

θt = charge after discharge of the capacitor

θ0 = initial charge of the capacitor

Time taken for the discharge of the capacitor can be calculated using following relationship;

θt=θ0 e−t/RC

Interpretation Introduction

(b)

Interpretation:

The time it would take to discharge a 0.025 µF capacitor to 1% of its full charge through a resistance of 1 Mχ should be calculated.

Concept introduction:

The product of RC is referred to as time constant for the circuit and is a measure of the time required for a capacitor to charge or discharge.

Capacitor is discharged to 1% of its full charge. Therefore, the value of charge at time ‘t’ can be related to the initial charge by following equation.

θt=1100×θ0

θt = charge after discharge of the capacitor

θ0 = initial charge of the capacitor

Time taken for the discharge of the capacitor can be calculated using following relationship;

θt=θ0 e−t/RC

Interpretation Introduction

(c)

Interpretation:

The time it would take to discharge a 0.025 µF capacitor to 1% of its full charge through a resistance of 1 kχ should be calculated.

Concept introduction:

The product of RC is referred to as time constant for the circuit and is a measure of the time required for a capacitor to charge or discharge.

Capacitor is discharged to 1% of its full charge. Therefore, the value of charge at time ‘t’ can be related to the initial charge by following equation.

θt=1100×θ0

θt = charge after discharge of the capacitor

θ0 = initial charge of the capacitor

Time taken for the discharge of the capacitor can be calculated using following relationship;

θt=θ0 e−t/RC

Answer 6

Chapter 2, Problem 2.14QAP

Interpretation Introduction

(a)

Interpretation:

The time it would take to discharge a 0.025 µF capacitor to 1% of its full charge through a resistance of 10 Mχ should be calculated.

Concept introduction:

The product of RC is referred to as time constant for the circuitand is a measure of the time required for a capacitor to chargeor discharge.

Capacitor is discharged to 1% of its full charge. Therefore, the value of charge at time ‘t’ can be related to the initial charge by following equation.

θt=1100×θ0

θt = charge after discharge of the capacitor

θ0 = initial charge of the capacitor

Time taken for the discharge of the capacitor can be calculated using following relationship;

θt=θ0 e−t/RC

Answer 7

Chapter 2, Problem 2.14QAP

Interpretation Introduction

(a)

Interpretation:

The time it would take to discharge a 0.025 µF capacitor to 1% of its full charge through a resistance of 10 Mχ should be calculated.

Concept introduction:

The product of RC is referred to as time constant for the circuitand is a measure of the time required for a capacitor to chargeor discharge.

Capacitor is discharged to 1% of its full charge. Therefore, the value of charge at time ‘t’ can be related to the initial charge by following equation.

θt=1100×θ0

θt = charge after discharge of the capacitor

θ0 = initial charge of the capacitor

Time taken for the discharge of the capacitor can be calculated using following relationship;

θt=θ0 e−t/RC

Answer 8

Interpretation Introduction

(b)

Interpretation:

The time it would take to discharge a 0.025 µF capacitor to 1% of its full charge through a resistance of 1 Mχ should be calculated.

Concept introduction:

The product of RC is referred to as time constant for the circuit and is a measure of the time required for a capacitor to charge or discharge.

Capacitor is discharged to 1% of its full charge. Therefore, the value of charge at time ‘t’ can be related to the initial charge by following equation.

θt=1100×θ0

θt = charge after discharge of the capacitor

θ0 = initial charge of the capacitor

Time taken for the discharge of the capacitor can be calculated using following relationship;

θt=θ0 e−t/RC

Answer 9

Interpretation Introduction

(b)

Interpretation:

The time it would take to discharge a 0.025 µF capacitor to 1% of its full charge through a resistance of 1 Mχ should be calculated.

Concept introduction:

The product of RC is referred to as time constant for the circuit and is a measure of the time required for a capacitor to charge or discharge.

Capacitor is discharged to 1% of its full charge. Therefore, the value of charge at time ‘t’ can be related to the initial charge by following equation.

θt=1100×θ0

θt = charge after discharge of the capacitor

θ0 = initial charge of the capacitor

Time taken for the discharge of the capacitor can be calculated using following relationship;

θt=θ0 e−t/RC

Answer 10

Interpretation Introduction

(c)

Interpretation:

The time it would take to discharge a 0.025 µF capacitor to 1% of its full charge through a resistance of 1 kχ should be calculated.

Concept introduction:

The product of RC is referred to as time constant for the circuit and is a measure of the time required for a capacitor to charge or discharge.

Capacitor is discharged to 1% of its full charge. Therefore, the value of charge at time ‘t’ can be related to the initial charge by following equation.

θt=1100×θ0

θt = charge after discharge of the capacitor

θ0 = initial charge of the capacitor

Time taken for the discharge of the capacitor can be calculated using following relationship;

θt=θ0 e−t/RC

Answer 11

Interpretation Introduction

(c)

Interpretation:

The time it would take to discharge a 0.025 µF capacitor to 1% of its full charge through a resistance of 1 kχ should be calculated.

Concept introduction:

The product of RC is referred to as time constant for the circuit and is a measure of the time required for a capacitor to charge or discharge.

Capacitor is discharged to 1% of its full charge. Therefore, the value of charge at time ‘t’ can be related to the initial charge by following equation.

θt=1100×θ0

θt = charge after discharge of the capacitor

θ0 = initial charge of the capacitor

Time taken for the discharge of the capacitor can be calculated using following relationship;

θt=θ0 e−t/RC

Answer 12

Expert Solution & Answer

Answer 13

Expert Solution & Answer

Answer 14

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Answer 15

Ch. 2 - Prob. 2.1QAP Ch. 2 - Prob. 2.2QAP Ch. 2 - Prob. 2.3QAP Ch. 2 - Prob. 2.4QAP Ch. 2 - Prob. 2.5QAP Ch. 2 - Prob. 2.6QAP Ch. 2 - Prob. 2.7QAP Ch. 2 - Prob. 2.8QAP Ch. 2 - Prob. 2.9QAP Ch. 2 - Prob. 2.10QAP

Solution Summary: The author explains how the time taken to discharge a 0.025 F capacitor to 1% of its full charge should be calculated.

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Chapter 2 Solutions