Fig shows three forces `F_(1), F_(2)` and `F_(3)` acting on a rod pivoted at its end. Find the torque of each force about pivot.

Two forces F_(1) " and " F_(2) are acting on a rod abc as shown in figure.

There are three forces F_(1) , F_(2) and F_(3) acting on a body , all acting on a point P on the body . The body is found to move with uniform speed. (a) Show that the forces are coplanar. (b) Show that the torque acting on the body about any point due to these three forces is zero.

A force F=(2hati+3hatj-2hatk)N is acting on a body at point (2m, 4m,-2m) . Find torque of this force about origin.

Three forces F_(1), F_(2) and F_(3) act on an object simultaneously. These force vectors are shown in the figure free-body diagram. In which direction does the object accelerate ? ( F_(3) is slightly greater than F_(1) )

Forces F_(1) and F_(2) act on a point mass in two mutually perpendicular directions. The resultant force on the point mass will be

A block is kept at rest on a rought ground as shown. Two force F_(1) and F_(2) are acting on it. If we increased either of the two force F_(1) and F_(2) , force of friction acting on the block will increase. By increasing F_(1) , normal reaction from ground will increase.

A homogeneous rod of length L is acted upon by two forces F_(1) and F_(2) applied to its ends and directed opposite to each other. With what force F will the rod be stretched at the cross section at a distance l from the end where F_(1) is applied?