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Question: he emission spectrum of hydrogen is found to satisfy the expression for the energy change \(\Delta E...

he emission spectrum of hydrogen is found to satisfy the expression for the energy change ΔE\Delta E (in joules) such that

(ΔE=2.18×1018(1n121n22)J\Delta E = 2.18 \times 10^{- 18}\left( \frac{1}{n_{1}^{2}} - \frac{1}{n_{2}^{2}} \right)J where n1=1,2,3,....n_{1} = 1,2,3,.... and n2=2,3,4.n_{2} = 2,3,4. The spectral lines corresponds to paschen series if.

A

n1=1n_{1} = 1 and n2=2,3,4n_{2} = 2,3,4

B

n1=3n_{1} = 3 and n2=4,5,6n_{2} = 4,5,6

C

n1=1n_{1} = 1 and n2=3,4,5n_{2} = 3,4,5

D

n1=2n_{1} = 2 and n2=3,4,5n_{2} = 3,4,5

Answer

n1=3n_{1} = 3 and n2=4,5,6n_{2} = 4,5,6

Explanation

Solution

: For paschen series, n1=3n_{1} = 3 and n2=4,5,6...n_{2} = 4,5,6...