A particle is moving along a curve. Then
if its speed is constant it has no acceleration
the direction of its acceleration cannot be along the tangent.
if its speed is constant the magnitude of its acceleration is proportional to its curvature.
Both $(B)$ and $(C)$
The velocity- time graph of a body falling from rest under gravity and rebounding from a solid surface is represented by which of the following graphs?
Write equations of motion for uniformly acceletated motion in plane ?
The displacement $x$ of a particle depend on time $t$ as $x = \alpha {t^{^2}} - \beta {t^3}$
A particle moves in the $xy$ -plane with velocity $u_x = 8t -2$ and $u_y = 2$. If it passes through the point $(14, 4)$ at $t = 2\, s$, the equation of its path is