Some special vehicles have spinning disks (flywheels) to store energy while they roll downhill. they use that stored energy to lift themselves uphill later on. their flywheels have relatively small rotational masses but spin at enormous angular speeds. how would a flywheel’s kinetic energy change if its rotational mass were 7 times larger but its angular speed were 7 times smaller?

Smaller by 7 times

Explanation:

Rotational mass is called moment of inertia

So, initial moment of inertia, I1 = I

initial angular velocity, ω1 = ω

Final moment of inertia, I2 = 7I

Final angular velocity, ω2 = ω/7

The kinetic energy in rotational motion is given by

So, initial kinetic energy of rotation

So, final kinetic energy of rotation

Thus, teh kinetic energy becomes smaller by 7 times.

a, c, d, e are all applying about success strategies.

a

explanation:

no diagram was provided, but i'm guessing it's the one i've attached to my answer.

here, a mechanical force turns the rod.   this generates an electric current in the coil, which powers the bulb.