A) \[1.385\,\,cal/K\]
B) \[-1.2\,\,cal/K\]
C) \[1.2\,cal/K\]
D) \[2.77\,cal/K\]
Correct Answer: D
Solution :
\[\therefore \] \[\frac{D'-D}{D}=\frac{p}{B}\] \[=\frac{p}{B}\] \[v=\sqrt{2gd}\] \[R=\sqrt{\frac{2h}{g}}\] = 2. 77 cal/K
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