What is the angle between velocity vector and acceleration vector in non-uniform circular motion?

When the object is moving in uniform circular motion, then the angle between the velocity vector and acceleration vector is equal to 90 degrees. In this case, the type of acceleration caused is generally called as centripetal acceleration.

Click to explore further. Keeping this in consideration, what is the angle between velocity and acceleration at the highest point of a projectile motion?

In projectile motion acceleration is directed towards earth and at the peak point the angle between velocity and acceleration is 90°. because at the peak point vertical component of velocity is 0.

Similarly, what is the angle between velocity and acceleration at any instant of motion? When the object is moving in uniform circular motion, then the angle between the velocity vector and acceleration vector is equal to 90 degrees. In this case, the type of acceleration caused is generally called as centripetal acceleration. Thus acceleration vector forms 90 degree angle with the velocity vector.

In respect to this, is the position of a particle in space at time t find the angle between the velocity and acceleration vectors at time?

The equation r(t) = (2 squareroot 3/3 t)i + (2 squareroot 3/3 t - 16t^2)j is the position of a particle in space at time t. The angle between the velocity and acceleration vectors at time t = 0 is radians.

What is the net acceleration in a non uniform circular motion?

This means that the centripetal acceleration is not constant, as is the case with uniform circular motion. The corresponding acceleration is called tangential acceleration. In either case, the angular velocity in non-uniform circular motion is not constant as ω=vr ω = v r and v is varying.

What is the angle between velocity and acceleration of a body moving in a uniform circular motion?

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