the wheel of a car needs to generate a total kinetic energy of 401.0 n to keep the car moving. if the wheel weighs 6700 g, find the linear velocity with which it must rotate. consider the wheel to be a flat cylinder.



Answer :

The linear velocity with which the wheel must rotate is 7.48 m/s.

The wheel of a car needs to generate a total kinetic energy of 401.0 n to keep the car moving.

If the wheel weighs 6700 g, find the linear velocity with which it must rotate.

Consider the wheel to be a flat cylinder.

Assuming you want the final answer in terms of velocity, we can use the equation:

KE = 1/2×mv²

where KE is the kinetic energy, m is the mass, and v is the velocity.

We can rearrange this equation to solve for velocity ,

v = sqrt(2×KE/m)

Now we just plug in the known values and solve:

v = sqrt(2×401.0 n/6700 g)

v = 7.48 m/s

Hence , the linear velocity with which the wheel must rotate is 7.48 m/s.

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