- A$5.112 \ cm$
- ✓$5.124 \ cm$
- C$5.136 \ cm$
- D$5.148 \ cm$
$1 VSD =\frac{2.45}{50} cm =0.049 \ cm $
$\text { Least count of vernier }=1 MSD -1 VSD $
$=0.05 cm -0.049 \ cm $
$=0.001 \ cm $
$\text { Thickness of the object }=\text { Main scale reading }+ \text { vernier scale reading } \times \text { least count } $
$=5.10+(24)(0.001) $
$=5.124 \ cm .$
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($A$) The amplitude of oscillation in the first case changes by a factor of $\sqrt{\frac{M}{m+M}}$, whereas in the second case it remains unchanged
($B$) The final time period of oscillation in both the cases is same
($C$) The total energy decreases in both the cases
($D$) The instantaneous speed at $x_0$ of the combined masses decreases in both the cases