Atomic hydrogen produces a well-known series of spectral lines in several regions of the electromagnetic spectrum. Each series fits the Rydberg equation with its own particular n1 value. Calculate the value of n1 that would produce a series of lines in which the highest energy line has a wavelength of 365 nm.
365nm = 365*10^-7cm
RH = 109678cm^-1
n2 = infinate
1/ = RH(n1^2-1/n2^2)
1/365*10^-7 = 109678(1/n1^2 -1/^2)
1/365*10^-7 = 109678(1/n1^2 -0)
1/n1^2 = 1/365*10^-7 *109678
1/n1^2 = 0.25
n1^2 = 1/0.25
n1^2 = 4
n1 = 2 (Balmer series) visible region >>>>answer
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