The resultant of two forces P N and 3 N is a force of 7 N. If the direction of 3 N force were reversed, the resultant would be `sqrt(19)` N. The value of P is (1) 5 N (2) 6 N (3) 3N (4) 4N

The resultant of two forces 2 N and 3 N is sqrt(19) N. The angle between the forces is

The resultant of two forces at right angles is 13N. The minimum resultant of the two forces is 7 N. The forces are

The resultant of two forces acting at an angle of 120^(@) is 10 N. If one of the force is 10 N. The other force is

The greater and least resultant of two forces are 9 N and 5 N respectively. If they are applied at 60°. The magnitude of the resultant is

The sum of the magnitudes of two forces acting at a point is 16 N. The resultant of these forces is perpendicular to the smaller force has a magnitude of 8 N. If the smaller force is magnitude x, then the value of x is (A) 2N (B) 4N (C) 6N (D) 7N

Three concurrent co-planer force 1N , 2N and 3N acting along different directions on a body

The greater and least resultant of two forces are 7 N and 3 N respectively. If each of the force is increased by 3N and applied at 60°. The magnitude of the resultant is

The square of the resultant of two forces 4N and 3 N exceeds the square of the resultant of the two forces by 12 when they are mutually perpendicular. The angle between the vectors is

Two forces 3 N and 2 N are at an angle theta such that the resultant is R . The first force is now increased of 6 N and the resultant become 2 R . The value of theta is

Two non-collinear forces, one of 10 N and another of 6 N act upon a body. The directions of the forces are unknown. The resultant force on the body is :