Here's a quasi sketch/free-body diagram:
We can resolve the applied force "F" into two components Fx and Fy as follows:
Fx = 425cos(35.2°) = 347.287 N
Fy = 425sin(35.2°) = 244.984 N
The motion in the x-direction has no acceleration (constant velocity) so the sum of the forces in the x-direction is zero:
∑Fx = Fx - FF = 0
Fx = FF
We know the FF = μFN so:
Fx = μFN and we can plug in the value of Fx calculated above to get:
347.287 = μFN or μ = 347.287/FN but we don't know FN so we need to look at the forces in the y-direction:
There is no acceleration (there's no motion at all) in the y-direction so the sum of the forces in the y-direction is zero:
∑Fy = FN - Fy - Fg = 0 so FN = Fy + Fg and we know that Fg = 325 N and Fy = 244.984 N so:
FN = 325 + 244.984 = 569.984 N and we can plug that into our equation from ∑Fx to get:
μ = 347.287/569.984 = 0.609