Gujarati
11.Dual Nature of Radiation and matter
easy

There are ${n_1}$ photons of frequency ${\gamma _1}$ in a beam of light. In an equally energetic beam, there are ${n_2}$ photons of frequency ${\gamma _2}$. Then the correct relation is

A

$\frac{{{n_1}}}{{{n_2}}} = 1$

B

$\frac{{{n_1}}}{{{n_2}}} = \frac{{{\gamma _1}}}{{{\gamma _2}}}$

C

$\frac{{{n_1}}}{{{n_2}}} = \frac{{{\gamma _2}}}{{{\gamma _1}}}$

D

$\frac{{{n_1}}}{{{n_2}}} = \frac{{\gamma _1^2}}{{\gamma _2^2}}$

Solution

(c)$E = nh\nu \Rightarrow \nu \propto \frac{1}{n} \Rightarrow \frac{{{n_1}}}{{{n_2}}} = \frac{{{\gamma _2}}}{{{\gamma _1}}}$.

Standard 12
Physics

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