The acceleration vector is tangential to the circular path
Step 1: In uniform circular motion, acceleration is always directed towards the center (centripetal acceleration).
Step 2: The velocity is always tangential to the circular path, meaning it is perpendicular to the acceleration vector.
Step 3: Since centripetal acceleration points to the center, it is not tangential to the path.
The incorrect statement is (E).
A body of mass $100 \;g$ is moving in a circular path of radius $2\; m$ on a vertical plane as shown in the figure. The velocity of the body at point A is $10 m/s.$ The ratio of its kinetic energies at point B and C is: (Take acceleration due to gravity as $10 m/s^2$)