Part A = F = -(μ * w) / ((μ * sin(θ)) – cos(θ))

Part B = 1/μ

Find the magnitude, F_{h}, of the force required to slide the lawnmower over the ground at constant speed by pushing the handle.

Find an expression for tan(θ_{critical})

Part A = 1.84 m

Part B = 1.55 m

If your speed is 3.00 m/s when you start to slide, what distance will you slide before stopping?

If her mass is 20.0 kg, what distance d does she slide (i.e., how far does she move after the push ends)? Remember that the friction force is acting anytime that she is moving?

Part A = (a + gsin(θ) + μgcos(θ)) / (g – a)

Find the ratio of the masses m_{1} / m_{2}.

What is the maximum speed v_{max} that the cylinder can move along its circular path without slipping off the turntable?