Answer:
F = Changing momentum / time
Step-by-step explanation:
change in momentum = final momentum - initial momentum
but before finding the force we have to find the initial and final vertical velocity of the ball in both cases (1st bounce and 2nd bounce)
so first let's find the vertical velocities of the ball in the first bounce
- here the ball dropped - it means (initial velocity is zero 0ms-1)
- but there is a final vertical velocity...
let's find the final vertical velocity
v² = u² + 2as (here a = g = 10ms^-2)
v = √0²+2(10)2
v = 6.32ms^-1
After that let's find the vertical velocities of the ball in the second bounce
so here our final velocity is zero (because vertical velocity in maximum heigh )is zeo
then let's find our initial vertical velocity
v² = u² + 2as
0 = u² + 2(-10)1
(here -10 cause gravitational acceleration act positive only in the downward direction )
u = √20
u = 4.47ms^-1
ok, now we found all the velocities then let's find the force
F = Changing momentum / time
changing momentum = impulse
= mv-m(-u)
= 0.06 (6.32+4.47)
=0.6474 Ns
so we found the chang in momentum
the let's find the force
F = Changing momentum / time
F = 0.6474 / 0.02
F = 32.37N