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the ratio of minimum wavelength of Lyman and balmer series will be ?
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the ratio of minimum wavelength of Lyman and balmer series will be ?
by using formula let wavelength. = ¥1/¥ = R( 1/n(1)² - 1/n(2)² )here n(2) in both case is ∞and n(1) is shell where electron reach in Lyman n(1) = 1 1/¥(L) = R( 1/1² - 1/∞² )1/¥ (L) = R .....{1}in blamer n(1) = 21/¥(B) = R ( 1/2² - 1/∞² )1/¥(B) = R (1/4).....{2}equation {2}÷{1}¥(L) / ¥(B) = (R/4) ÷(R)ratio of minimum wavelength of Lyman to Balmer is 1:4
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the ratio of minimum wavelength of Lyman and balmer series will be ?
I think it's 4:1 as it will be 1/l^2÷1/b^2 when rydberg constant gets cancel out and shortest wavelength will be infinity (=0) and l=1 and b=2.
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the ratio of minimum wavelength of Lyman and balmer series will be ?
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