- A$500$
- B$550$
- C$555.5$
- ✓$720$
Velocity of sound $=330 \,m / s$
Frequency of incident sound on wall $\left(f_1\right)=\frac{v}{v-v_s} \times f$
Frequency of sound observed by driver $\left(f_2\right)=\frac{v+v_s}{v} \times f_1$
or $f_2=\frac{v+v_s}{v-v_s} \times 600$
or $f_2=\frac{360}{300} \times 600$
or $f_2=720 \,Hz$
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Assertion $(A)$ : Time period of oscillation of a liquid drop depends on surface tension $(S)$, if density of the liquid is $p$ and radius of the drop is $r$, then $T = k \sqrt{ pr ^{3} / s ^{3 / 2}}$ is dimensionally correct, where $K$ is dimensionless.
Reason $(R)$: Using dimensional analysis we get $R.H.S.$ having different dimension than that of time period.
In the light of above statements, choose the correct answer from the options given below.