(a) The force is constant, so simple Fnet = ma is sufficient. (4) = (0.2) a a = 20m/s2

(e) The area under the triangle will give the extra work for the last 8m
½(8)(4) = 16J + work for first 12m (48J) = total work done over 20 m = 64J
Again using work energy theorem
W = ½ m vf 2 64J = ½(0.2)vf2
vf = 25.3m/s
Note: if using F = ma and kinematics equations, the acceleration in the last 8 m would need to be found using the average force over that interval.
(f) The momentum change can simply be found with ∆p = m∆v = m(vf – vi) = 0.2 (25.3 – 21.9) = 0.68kgm/s