If radius of 2nd Bohr's orbit is x, then de-Broglie
wavelength in 4th orbit is given by :
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3
Answer:
when n = orbit no.
so, R4 = 4²*(R1) = 16x
now from the relation
mvr = nh/2π
=> mv(16x) = 4h/2π
=> 2h/π = 16mvx
=> h/mv = 8πx...
and h/mv is the wave length.
so, option 1
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