Concept:The weight acts vertically downward, and on an inclined plane it splits into two perpendicular components: one parallel and one perpendicular to the plane.
Explanation:The block of mass
M has weight
W=Mg, acting vertically downward.
Let the plane be inclined at angle
θ to the horizontal.
The component of the weight along the direction of the plane is obtained by resolving
W parallel to the plane.
This parallel component is
Wsinθ.
Substitute
W=Mg to get the required component as
Mgsinθ.
The perpendicular component is
Mgcosθ, which does not affect motion along the plane.
Hence, the component parallel to the inclined plane is
Mgsinθ.
Answer:A.
Mgsinθ