Answer:
The tension in the rope is 229.37 N.
Explanation:
Given:
Mass of the block is, 
Coefficient of static friction is, 
Angle of inclination is,
°
Draw a free body diagram of the block.
From the free body diagram, consider the forces in the vertical direction perpendicular to inclined plane.
Forces acting are
and normal
. Now, there is no motion in the direction perpendicular to the inclined plane. So,

Consider the direction along the inclined plane.
The forces acting along the plane are
and frictional force,
, down the plane and tension,
, up the plane.
Now, as the block is at rest, so net force along the plane is also zero.

Therefore, the tension in the rope is 229.37 N.