Hi
Mass of the block and μ not provided in the problem
Value of p when the block is about to move up the plane

Forces Normal to plane
N + Psin25 = mgcos20
N = (mgcos20-Psin25)
F = μ(mgcos20-Psin25)
Forces along the plane
Pcos25 = mgsin20 + F
Pcos25 = mgsin20 + μ(mgcos20-Psin25)
Pcos25 + Psin25 = mg(sin20 + μcos20)
Pmax= [mg(sin20 + μcos20)]/[cos25 + sin25]
Value of p when the block is about to move down the plane
N + Psin25 = mgcos20
N = (mgcos20-Psin25)
F = μ(mgcos20-Psin25)
Forces along the plane
Pcos25 +F = mgsin20
Pcos25 + μ(mgcos20-Psin25) = mgsin20
P(cos25 - μ sin25) = mg(sin20 - μcos20)
Pmin= [mg(sin20 - μcos20)]/[cos25 - sin25]
Substituting the values of W and μ in the equations
Range
Pmin <= P => Pmax