A) \[\sqrt{\frac{hc}{G}}\]
B) \[\sqrt{\frac{hG}{{{c}^{2}}}}\]
C) \[\sqrt{\frac{hG}{{{c}^{5}}}}\]
D) \[\sqrt{\frac{hc}{G}}\]
Correct Answer: C
Solution :
\[\therefore \,\,[G]\,=\left[ \frac{F{{r}^{2}}}{{{M}^{2}}} \right]\,={{M}^{-1}}\,{{L}^{3}}{{T}^{-2}}\] \[[c]\,=L{{T}^{-1}}\] \[[b]=\left[ \frac{Energy}{Frequency} \right]=M{{L}^{2}}{{T}^{-1}}\] \[=\,\sqrt{\frac{hG}{{{c}^{5}}}}\,=5\]You need to login to perform this action.
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