Two particles $1$ and $2$ start from origin and move along same straight line in same direction. The acceleration versus time graph of both particles is shown in figure. Choose correct statement about the motion of $1$ and $2$ :

At $t=0$ second a particle is at point $A$ and moves along the shown path $\left(\mathit{A}\mathit{B}\mathit{C}\mathit{D}\mathit{E}\right)$ with uniform speed $v=\left(1+\frac{\mathrm{\pi }}{3}\right) \mathrm{m} {\mathrm{s}}^{-1}.$ Both the straight segments $AB$ and $DE$ are along the diameter $BD$ of semicircle $BCD$ of radius $R=1$ metre. Then the instant of time at which the instantaneous velocity of the particle is along the direction of average velocity from $t=0 \sec$ to that instant is also

Figure shows the position $\left(x\right)$ versus time$\left(t\right)$ graph for a particle moving in a straight line. At which point, the instantaneous velocity is greater than the average velocity from $O$ to that point?