Column - I gives a list of possible set of parameter measures in some experiments. The variations of the parameters in the form of graphs are shown in Column - II. Match the set of parameters given in Column - I with the graphs given in Column - II.

A→p,s;B→q,s;C→s;D→q

The correct answer is Option (1) → A→p,s;B→q,s;C→s;D→q

A: The graph of potential energy as function of displacement of a simple pendulum will be parabolic graph as given in option (p). The option (s) is also correct, if the mean position of the pendulum is at the origin.
Hence (A) → (p),(s)

B: The body is moving along positive x-axis, v>0; y is the displacement.
$∴y=ut±\frac{1}{2}at^2$. For a=+ve and a=0, we get graphs which are satisfied by (q) and (s).
Hence (B)→(q),(s)

C: $R=\frac{u^2\sin(2θ)}{g}$ and $R∝u^2$ for a fixed angle of projection and $u=0,R=0$
(C)→(s)

D: Time period of a simple pendulum is:
$T=2π\sqrt{\frac{l}{g}}$ or $T^2=4π^2\frac{l}{g}⇒y=\frac{4π^2}{g}x$
(D)→(q)