The effect to their energy when two light waves interfere destructively.

Question

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Answer 1

Question

Chapter 28, Problem 1CQ

To determine

The effect to their energy when two light waves interfere destructively.

Expert Solution & Answer

Answer to Problem 1CQ

There is no energy at a point where destructive interference is complete. The total energy is in the system is unchanged because those regions with constructive interference have increased amount of energy.

Explanation of Solution

When two light waves interfere destructively, then the net energy of the resultant wave is less than the sum of the energies of the individual light waves while come to constructive interference, the net energy of the resultant wave is greater than the sum of the energies of the individual light waves.

The energy of the individual waves transferred from one place to another place where these waves behave constructively. Basically, the energy tends to zero at a place of destructive interference and at a place of constructive interference, the energy is greater than the sum of the energies of the individual light waves.

So, their energy is distributed again and again from destructive interference to the constructive interference when two light waves interfere destructively. Thus, there is no energy at a point where destructive interference is complete. The total energy is in the system is unchanged because those regions with constructive interference have increased amount of energy.

Conclusion:

Therefore, there is no energy at a point where destructive interference is complete. The total energy is in the system is unchanged because those regions with constructive interference have increased amount of energy.

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Students have asked these similar questions

When light is incident on an interface between two materials, the angle of therefracted ray depends on the wavelength, but the angle of the reflected ray does not.Why should this be true?

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Answer 2

Question

Chapter 28, Problem 1CQ

To determine

The effect to their energy when two light waves interfere destructively.

Expert Solution & Answer

Answer to Problem 1CQ

There is no energy at a point where destructive interference is complete. The total energy is in the system is unchanged because those regions with constructive interference have increased amount of energy.

Explanation of Solution

When two light waves interfere destructively, then the net energy of the resultant wave is less than the sum of the energies of the individual light waves while come to constructive interference, the net energy of the resultant wave is greater than the sum of the energies of the individual light waves.

The energy of the individual waves transferred from one place to another place where these waves behave constructively. Basically, the energy tends to zero at a place of destructive interference and at a place of constructive interference, the energy is greater than the sum of the energies of the individual light waves.

So, their energy is distributed again and again from destructive interference to the constructive interference when two light waves interfere destructively. Thus, there is no energy at a point where destructive interference is complete. The total energy is in the system is unchanged because those regions with constructive interference have increased amount of energy.

Conclusion:

Therefore, there is no energy at a point where destructive interference is complete. The total energy is in the system is unchanged because those regions with constructive interference have increased amount of energy.

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Answer 3

Question

Chapter 28, Problem 1CQ

To determine

The effect to their energy when two light waves interfere destructively.

Expert Solution & Answer

Answer to Problem 1CQ

There is no energy at a point where destructive interference is complete. The total energy is in the system is unchanged because those regions with constructive interference have increased amount of energy.

Explanation of Solution

When two light waves interfere destructively, then the net energy of the resultant wave is less than the sum of the energies of the individual light waves while come to constructive interference, the net energy of the resultant wave is greater than the sum of the energies of the individual light waves.

The energy of the individual waves transferred from one place to another place where these waves behave constructively. Basically, the energy tends to zero at a place of destructive interference and at a place of constructive interference, the energy is greater than the sum of the energies of the individual light waves.

So, their energy is distributed again and again from destructive interference to the constructive interference when two light waves interfere destructively. Thus, there is no energy at a point where destructive interference is complete. The total energy is in the system is unchanged because those regions with constructive interference have increased amount of energy.

Conclusion:

Therefore, there is no energy at a point where destructive interference is complete. The total energy is in the system is unchanged because those regions with constructive interference have increased amount of energy.

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Answer 4

Question

Chapter 28, Problem 1CQ

To determine

The effect to their energy when two light waves interfere destructively.

Expert Solution & Answer

Answer to Problem 1CQ

There is no energy at a point where destructive interference is complete. The total energy is in the system is unchanged because those regions with constructive interference have increased amount of energy.

Explanation of Solution

When two light waves interfere destructively, then the net energy of the resultant wave is less than the sum of the energies of the individual light waves while come to constructive interference, the net energy of the resultant wave is greater than the sum of the energies of the individual light waves.

The energy of the individual waves transferred from one place to another place where these waves behave constructively. Basically, the energy tends to zero at a place of destructive interference and at a place of constructive interference, the energy is greater than the sum of the energies of the individual light waves.

So, their energy is distributed again and again from destructive interference to the constructive interference when two light waves interfere destructively. Thus, there is no energy at a point where destructive interference is complete. The total energy is in the system is unchanged because those regions with constructive interference have increased amount of energy.

Conclusion:

Therefore, there is no energy at a point where destructive interference is complete. The total energy is in the system is unchanged because those regions with constructive interference have increased amount of energy.

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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 28, Problem 1CQ

To determine

The effect to their energy when two light waves interfere destructively.

Expert Solution & Answer

Answer to Problem 1CQ

There is no energy at a point where destructive interference is complete. The total energy is in the system is unchanged because those regions with constructive interference have increased amount of energy.

Explanation of Solution

When two light waves interfere destructively, then the net energy of the resultant wave is less than the sum of the energies of the individual light waves while come to constructive interference, the net energy of the resultant wave is greater than the sum of the energies of the individual light waves.

The energy of the individual waves transferred from one place to another place where these waves behave constructively. Basically, the energy tends to zero at a place of destructive interference and at a place of constructive interference, the energy is greater than the sum of the energies of the individual light waves.

So, their energy is distributed again and again from destructive interference to the constructive interference when two light waves interfere destructively. Thus, there is no energy at a point where destructive interference is complete. The total energy is in the system is unchanged because those regions with constructive interference have increased amount of energy.

Conclusion:

Therefore, there is no energy at a point where destructive interference is complete. The total energy is in the system is unchanged because those regions with constructive interference have increased amount of energy.

Answer 6

Chapter 28, Problem 1CQ

To determine

The effect to their energy when two light waves interfere destructively.

Expert Solution & Answer

Answer to Problem 1CQ

There is no energy at a point where destructive interference is complete. The total energy is in the system is unchanged because those regions with constructive interference have increased amount of energy.

Explanation of Solution

When two light waves interfere destructively, then the net energy of the resultant wave is less than the sum of the energies of the individual light waves while come to constructive interference, the net energy of the resultant wave is greater than the sum of the energies of the individual light waves.

The energy of the individual waves transferred from one place to another place where these waves behave constructively. Basically, the energy tends to zero at a place of destructive interference and at a place of constructive interference, the energy is greater than the sum of the energies of the individual light waves.

So, their energy is distributed again and again from destructive interference to the constructive interference when two light waves interfere destructively. Thus, there is no energy at a point where destructive interference is complete. The total energy is in the system is unchanged because those regions with constructive interference have increased amount of energy.

Conclusion:

Therefore, there is no energy at a point where destructive interference is complete. The total energy is in the system is unchanged because those regions with constructive interference have increased amount of energy.

Answer 7

Chapter 28, Problem 1CQ

To determine

The effect to their energy when two light waves interfere destructively.

Answer 8

Expert Solution & Answer

Answer to Problem 1CQ

There is no energy at a point where destructive interference is complete. The total energy is in the system is unchanged because those regions with constructive interference have increased amount of energy.

Answer 9

Expert Solution & Answer

Answer 10

Expert Solution & Answer

Answer 11

Explanation of Solution

When two light waves interfere destructively, then the net energy of the resultant wave is less than the sum of the energies of the individual light waves while come to constructive interference, the net energy of the resultant wave is greater than the sum of the energies of the individual light waves.

The energy of the individual waves transferred from one place to another place where these waves behave constructively. Basically, the energy tends to zero at a place of destructive interference and at a place of constructive interference, the energy is greater than the sum of the energies of the individual light waves.

So, their energy is distributed again and again from destructive interference to the constructive interference when two light waves interfere destructively. Thus, there is no energy at a point where destructive interference is complete. The total energy is in the system is unchanged because those regions with constructive interference have increased amount of energy.

Conclusion:

Therefore, there is no energy at a point where destructive interference is complete. The total energy is in the system is unchanged because those regions with constructive interference have increased amount of energy.

Answer 12

Ch. 28.1 - Two beams of light that have the same phase are...Ch. 28.2 - If the wavelength in a two-slit experiment is...Ch. 28.3 - For each of the cases shown in Figure 28-22, state...Ch. 28.4 - If the wavelength of light passing through a...Ch. 28.5 - If you view the world with blue light, is your...Ch. 28.6 - Suppose a diffraction grating has slits separated...Ch. 28 - Prob. 1CQ Ch. 28 - What happens to the two-slit interference pattern...Ch. 28 - If a radio station broadcasts its signal through...Ch. 28 - How would you expect the interference pattern of a...

The effect to their energy when two light waves interfere destructively.

Concept explainers

The effect to their energy when two light waves interfere destructively.

Answer to Problem 1CQ

Explanation of Solution

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Chapter 28 Solutions