Answer: The net force is 165N an the the acceleration is 2.5 m/s2
Explanation: First find the component of force with respect to the angle of inclination.
F = mgsin (theta) = 65 kg x 9.8 m/s2 x sin (25°) = 286N
Next find the value of the normal force
N = mgcos ( theta)
= 65 kg x 9.8m/s² x cos (25°)
= 577N
Substitute the Value of N to find the frictional force.
fk= Coeffiecient of kinetic friction x N
= 0.75x 577 N = 433 N
Solve for the net force through summation of forces.
433 N - 268N = 165N
To find a. Use F= ma
Derive so that a= F/m
a= 165N / 65kg
= 2.54 m/s2