Answer:
0.27
Step-by-step explanation:
The question is incomplete. Here is the complete question:
You are pushing a 13.3 kg lawn mower across the lawn with a force of 200 N. What is the value of the coefficient of friction between the mower and the grass if the mower moves with a constant velocity? The force is applied downward at an angle of 65° with the horizontal.
According to Newton's second law of motion:



Fapp is the applied force = 200N
Ff is the frictional force
is the coefficient of friction between the mower and the grass
R is the reaction
m is the mass of the object
ax is the acceleration
Given
R = mg = 13.3*9.8
R = 130.34N
m = 13.3kg
ax = 0m/s² (constant velocity)
Fapp = 200N

Substitute the given parameters into the formula and get the coefficient of friction as shown;
Recall that:


Hence the coefficient of friction between the mower and the grass is 0.27