a) The direction of the wave travel. b) The direction of oscillation of the electric field.

Question

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Answer 1

Question

Chapter 33, Problem 1Q

To determine

To find:

a) The direction of the wave travel.

b) The direction of oscillation of the electric field.

Expert Solution & Answer

Answer to Problem 1Q

Solution:

a) The direction of wave travel is along the positive direction of the z axis.

b) The direction of oscillation of electric field is along x axis.

Explanation of Solution

1) Concept:

Analyzing the given equation, we can find the direction of the electromagnetic wave and the direction of the electric field component.

2) Given:

The equation of the magnetic field oscillating parallel to y axis is

By=Bm sin⁡(kz-ωt)

3) Calculations:

a) From the given equation, the term ‘kz’ denotes that the wave is travelling along z direction. And the sign indicates that the wave is travelling along the positive z axis.

b) As the magnetic field is oscillating parallel to y axis and the wave is traveling along z direction. The electric field must oscillate parallel to x-axis, perpendicular to both, the direction of the propagation of wave and the magnetic field.

Conclusion:

Using the information of the given equation, we can indicate the direction of the wave and its electric and the magnetic field components.

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Students have asked these similar questions

If the magnetic field of a light wave oscillates parallel to a y axis and is given by By = Bm sin(kz- vt), (a) in what direction does the wave travel and (b) parallel to which axis does the associated electric field oscillate?

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Answer 2

Question

Chapter 33, Problem 1Q

To determine

To find:

a) The direction of the wave travel.

b) The direction of oscillation of the electric field.

Expert Solution & Answer

Answer to Problem 1Q

Solution:

a) The direction of wave travel is along the positive direction of the z axis.

b) The direction of oscillation of electric field is along x axis.

Explanation of Solution

1) Concept:

Analyzing the given equation, we can find the direction of the electromagnetic wave and the direction of the electric field component.

2) Given:

The equation of the magnetic field oscillating parallel to y axis is

By=Bm sin⁡(kz-ωt)

3) Calculations:

a) From the given equation, the term ‘kz’ denotes that the wave is travelling along z direction. And the sign indicates that the wave is travelling along the positive z axis.

b) As the magnetic field is oscillating parallel to y axis and the wave is traveling along z direction. The electric field must oscillate parallel to x-axis, perpendicular to both, the direction of the propagation of wave and the magnetic field.

Conclusion:

Using the information of the given equation, we can indicate the direction of the wave and its electric and the magnetic field components.

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Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Answer 3

Question

Chapter 33, Problem 1Q

To determine

To find:

a) The direction of the wave travel.

b) The direction of oscillation of the electric field.

Expert Solution & Answer

Answer to Problem 1Q

Solution:

a) The direction of wave travel is along the positive direction of the z axis.

b) The direction of oscillation of electric field is along x axis.

Explanation of Solution

1) Concept:

Analyzing the given equation, we can find the direction of the electromagnetic wave and the direction of the electric field component.

2) Given:

The equation of the magnetic field oscillating parallel to y axis is

By=Bm sin⁡(kz-ωt)

3) Calculations:

a) From the given equation, the term ‘kz’ denotes that the wave is travelling along z direction. And the sign indicates that the wave is travelling along the positive z axis.

b) As the magnetic field is oscillating parallel to y axis and the wave is traveling along z direction. The electric field must oscillate parallel to x-axis, perpendicular to both, the direction of the propagation of wave and the magnetic field.

Conclusion:

Using the information of the given equation, we can indicate the direction of the wave and its electric and the magnetic field components.

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Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Answer 4

Question

Chapter 33, Problem 1Q

To determine

To find:

a) The direction of the wave travel.

b) The direction of oscillation of the electric field.

Expert Solution & Answer

Answer to Problem 1Q

Solution:

a) The direction of wave travel is along the positive direction of the z axis.

b) The direction of oscillation of electric field is along x axis.

Explanation of Solution

1) Concept:

Analyzing the given equation, we can find the direction of the electromagnetic wave and the direction of the electric field component.

2) Given:

The equation of the magnetic field oscillating parallel to y axis is

By=Bm sin⁡(kz-ωt)

3) Calculations:

a) From the given equation, the term ‘kz’ denotes that the wave is travelling along z direction. And the sign indicates that the wave is travelling along the positive z axis.

b) As the magnetic field is oscillating parallel to y axis and the wave is traveling along z direction. The electric field must oscillate parallel to x-axis, perpendicular to both, the direction of the propagation of wave and the magnetic field.

Conclusion:

Using the information of the given equation, we can indicate the direction of the wave and its electric and the magnetic field components.

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Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Answer 5

Chapter 33, Problem 1Q

To determine

To find:

a) The direction of the wave travel.

b) The direction of oscillation of the electric field.

Expert Solution & Answer

Answer to Problem 1Q

Solution:

a) The direction of wave travel is along the positive direction of the z axis.

b) The direction of oscillation of electric field is along x axis.

Explanation of Solution

1) Concept:

Analyzing the given equation, we can find the direction of the electromagnetic wave and the direction of the electric field component.

2) Given:

The equation of the magnetic field oscillating parallel to y axis is

By=Bm sin⁡(kz-ωt)

3) Calculations:

a) From the given equation, the term ‘kz’ denotes that the wave is travelling along z direction. And the sign indicates that the wave is travelling along the positive z axis.

b) As the magnetic field is oscillating parallel to y axis and the wave is traveling along z direction. The electric field must oscillate parallel to x-axis, perpendicular to both, the direction of the propagation of wave and the magnetic field.

Conclusion:

Using the information of the given equation, we can indicate the direction of the wave and its electric and the magnetic field components.

Answer 6

Chapter 33, Problem 1Q

To determine

To find:

a) The direction of the wave travel.

b) The direction of oscillation of the electric field.

Expert Solution & Answer

Answer to Problem 1Q

Solution:

a) The direction of wave travel is along the positive direction of the z axis.

b) The direction of oscillation of electric field is along x axis.

Explanation of Solution

1) Concept:

Analyzing the given equation, we can find the direction of the electromagnetic wave and the direction of the electric field component.

2) Given:

The equation of the magnetic field oscillating parallel to y axis is

By=Bm sin⁡(kz-ωt)

3) Calculations:

a) From the given equation, the term ‘kz’ denotes that the wave is travelling along z direction. And the sign indicates that the wave is travelling along the positive z axis.

b) As the magnetic field is oscillating parallel to y axis and the wave is traveling along z direction. The electric field must oscillate parallel to x-axis, perpendicular to both, the direction of the propagation of wave and the magnetic field.

Conclusion:

Using the information of the given equation, we can indicate the direction of the wave and its electric and the magnetic field components.

Answer 7

Chapter 33, Problem 1Q

To determine

To find:

a) The direction of the wave travel.

b) The direction of oscillation of the electric field.

Answer 8

Expert Solution & Answer

Answer to Problem 1Q

Solution:

a) The direction of wave travel is along the positive direction of the z axis.

b) The direction of oscillation of electric field is along x axis.

Answer 9

Expert Solution & Answer

Answer 10

Expert Solution & Answer

Answer 11

Explanation of Solution

1) Concept:

Analyzing the given equation, we can find the direction of the electromagnetic wave and the direction of the electric field component.

2) Given:

The equation of the magnetic field oscillating parallel to y axis is

By=Bm sin⁡(kz-ωt)

3) Calculations:

a) From the given equation, the term ‘kz’ denotes that the wave is travelling along z direction. And the sign indicates that the wave is travelling along the positive z axis.

b) As the magnetic field is oscillating parallel to y axis and the wave is traveling along z direction. The electric field must oscillate parallel to x-axis, perpendicular to both, the direction of the propagation of wave and the magnetic field.

Conclusion:

Using the information of the given equation, we can indicate the direction of the wave and its electric and the magnetic field components.

Answer 12

Ch. 33 - Prob. 1Q Ch. 33 - Prob. 2Q Ch. 33 - a Figure 33-27 shows light reaching a polarizing...Ch. 33 - Prob. 4Q Ch. 33 - In the arrangement of Fig. 33-l5a, start with...Ch. 33 - Prob. 6Q Ch. 33 - Figure 33-30 shows fays of monochromatic Light...Ch. 33 - Figure 33-31 shows the multiple reflections of a...Ch. 33 - Figure 33-32 shows four long horizontal layers AD...Ch. 33 - The leftmost block in Fig. 33-33 depicts total...

a) The direction of the wave travel. b) The direction of oscillation of the electric field.

To find: a) The direction of the wave travel. b) The direction of oscillation of the electric field.

Answer to Problem 1Q

Explanation of Solution

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Chapter 33 Solutions

To find:

a) The direction of the wave travel.

b) The direction of oscillation of the electric field.