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The correct Answer is:
A-p,q ; B-r,s ; C-r,s ; D-t

Orbital velocity of electron in `n^(th)` Bohr orbit
`v_n=v_0 Z/n`
`therefore A to` (q,p)
angular speed of electron in `n^(th)` Bohr orbit
`omega_r=omega_0Z^2/n^3`
`therefore B to `(r,s)
Current in `n^(th)` Bohr orbit due to electron :
`I=(ev_n)/(2pir_n) =(I_0Z^2)/n^3`
`therefore C to ` (r,s)
de Broglie wavelength of electron in `n^(th)` orbit
`therefore D to` (t) `lambda=h/p=((2h^2epsilon_0)/(me^2))n (because P="me"^2/(2epsilon_0hn))`
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