Question

state the expression for tangential velocity(in vector form) when a body is performing circular motion​

Answer 1

Answer:

did thedboy do this id

is called motion

Answer 2

Answer:

The expression for tangential velocity(in vector form) when a body is performing circular motion​ is $\bar{v_t} = \bar{r}\times \omega$.

Explanation:

Tangential velocity:

• Tangential velocity is the linear component of the velocity of any item that is transferring along a circular route.
• When an item moves in a circular route at a distance r from the centre, then the body’s velocity is directed tangentially at any instant.
• This is called as tangential velocity. Also, we might also additionally say that the linear velocity is its tangential velocity at any instant.

And the tangential velocity (in the vector) form is given by:

$\bar{v_t} = \bar{r}\times \omega$ ($v_t$ = tangential velocity, r = radius of circular motion, ω = angular velocity).

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