
- ✓$v_0+\frac{\pi F_0 T_0}{4 m}$
- B$v_0+\frac{\pi F_0}{2 m}$
- C$v_0+\frac{\pi T_0^2}{4 m}$
- D$v_0+\frac{\pi F_0 T_0}{m}$

$\int F d t=m \Delta v$
$\int F d t$ is area under $F-t$ curve
$m \Delta v \left.=\pi\left(\frac{F_0}{2}\right) \cdot\left(\frac{T_0}{2}\right) \text { [area }=\frac{\pi a b}{2}\right]$
$v-v_0 =\frac{\pi F_0 T_0}{4 m}$
$v=v_0+\frac{\pi F_0 T_0}{4 m}$
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$(A)$ Remains stationary if there no friction between the paper and the ball
$(B)$ Moves to the left and starts rolling backwards, $i.e.$, to the left if there is a friction between the paper and the ball
$(C)$ Moves foward, $i.e.$ in the direciton in 'which the paper is pulled
Here, the correct statements is/are
$Reason$ : Acceleration due to gravity acting on a body having free fall is zero.