Explanation Introduction: For a grating with slit separation distance d , bright band occurs at an angle which can be determined by the expression, sin θ m = m λ d Here, m denotes the number of bright bands from central maxima, λ denotes the wavelength of light , and d denotes the slit separation distance. Explanation: For the third order bright band, Write the expression for the angular deflection, sin θ 3 = 3 ⋅ λ A d For the second-order bright band, Write the expression for angular deflection, sin θ 2 = 2 ⋅ λ B d Since, the angular deflection is the same, θ 2 = θ 3 This implies, sin θ 2 = sin θ 3 Substitute 2</

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ISBN: 9780134862897

Author: ETKINA

Publisher: PEARSON

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Chapter 24, Problem 48P

To determine

The ratio of the wavelength of the 3^rd order line (λA) to that of the 2^nd order line (λB) when both of them shine on the same grating and both have the same angular deflectionwhile showing the reason.

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Chapter 24, Problem 47P

Chapter 24, Problem 50P

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Chapter 24 Solutions

COLLEGE PHYSICS:VOL.1

Ch. 24 - Review Question 24.1 Explain why we observe...Ch. 24 - Prob. 2RQ Ch. 24 - Review Question 24.3 How do the locations of the...Ch. 24 - Review Question 24.4 If we look through a grating...Ch. 24 - Review Question 24.5 Equation (24.6),...Ch. 24 - Review Question 24.6 Stars are so far away that...Ch. 24 - Prob. 7RQ Ch. 24 - Multiple Choice Questions 1. You shine a...Ch. 24 - Multiple Choice Questions When you shine a very...Ch. 24 - Prob. 3MCQ

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The ratio of the wavelength of the 3 rd order line ( λ A ) to that of the 2 nd order line ( λ B ) when both of them shine on the same grating and both have the same angular deflectionwhile showing the reason.

Solution Summary: The author explains how to determine the ratio of the wavelength of a 3 rd order line to the 2nd order lines when both shine on the same grating.

The ratio of the wavelength of the 3^rd order line (λA) to that of the 2^nd order line (λB) when both of them shine on the same grating and both have the same angular deflectionwhile showing the reason.

Want to see the full answer?

Chapter 24 Solutions

The ratio of the wavelength of the 3 rd order line ( λ A ) to that of the 2 nd order line ( λ B ) when both of them shine on the same grating and both have the same angular deflectionwhile showing the reason.

Solution Summary: The author explains how to determine the ratio of the wavelength of a 3 rd order line to the 2nd order lines when both shine on the same grating.

The ratio of the wavelength of the 3rd order line (λA) to that of the 2nd order line (λB) when both of them shine on the same grating and both have the same angular deflectionwhile showing the reason.

Want to see the full answer?

Chapter 24 Solutions

The ratio of the wavelength of the 3^rd order line (λA) to that of the 2^nd order line (λB) when both of them shine on the same grating and both have the same angular deflectionwhile showing the reason.