A particle of mass $0.8{\text{ }}kg$ slides down a rough inclined plane along a line of greatest slope $AB$. The distance $AB$ is $8{\text{ }}m$. The particle starts at $A$ with speed $3{\text{ }}m{\text{ }}{s^{ - 1}}$ and moves with constant acceleration $2.5{\text{ }}m{\text{ }}{s^{ - 2}}$.
a) Find the speed of the particle at the instant it reaches $B$.
b) Given that the work done against the frictional force as the particle moves from $A$ to $B$ is $7{\text{ }}J$, find the angle of inclination of the plane.
When the particle is at the point $X$ its speed is the same as the average speed for the motion from $A$ to $B$.
c) Find the work done by the frictional force for the particle’s motion from $A$ to $X$.
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