Explanation Given Info : The value of wavelength is 656 nm . Formula to calculate the wavelength of any spectral series is, 1 λ = R ( 1 n 1 2 − 1 n 2 2 ) (1) Here, λ is wavelength of spectral series. R is Rydberg’s constant. n 1 and n 2 are integer values for spectral series, which satisfies the condition of n 1 > n 2 . The value of Rydberg’s constant is 1.097 × 10 7 m − 1 . The given wavelength lies in the visible region and only Balmer series has visible radiations. Therefore, it is a Balmer series. Hence, the value of n f = 2 . Conversion of nm into m is done as, 1 nm = 10 − 9 m Therefore, conversion of 656 nm into m is done as, 1 nm = 10 − 9 m 656 nm = 656 × 10 − 9 m Substitute 1.097 × 10 7 m − 1 for R , 2 for n f and 656 × 10 − 9 for λ to find n i

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ISBN: 9780134051796

Author: Walker

Publisher: YUZU

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Chapter 31, Problem 23PCE

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The initial and final states when electron in hydrogen emits a photon with a wavelength of 656 nm .

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Chapter 31, Problem 22PCE

Chapter 31, Problem 24PCE

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The initial and final states when electron in hydrogen emits a photon with a wavelength of 656 nm .

Solution Summary: The author explains the formula to calculate the wavelength of any spectral series. The given wavelength lies in the visible region and only Balmer series has visible radiations.

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The initial and final states when electron in hydrogen emits a photon with a wavelength of 656 nm .

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Chapter 31 Solutions