A yo-yo, arranged as shown, rests on a frictionless surface. When a force `F` is applied to the string, the yo-yo

An object rests on a horizontal frictionless surface. A horizontal force of magnitude F is applied. This force produces an acceleration

The block is placed on a frictionless surface in gravity free space. A heavy string of a mass m is conncected and force F is applied on the string then the tension at the middle of rope is .

Figure shows three identical yo-yos initially at rest on a horizontal surface. For each yo-yo the string is pulled In the direction shown. In each case there is sufficient friction for the yo-yo to roll without slipping. Draw the free-body diagram for each yo-yo in what direction will each yo-yo rotate?

Figure shows three identical yo-yos initially at rest on a horizontal surface. For each yo-yo the string is pulled In the direction shown. In each case there is sufficient friction for the yo-yo to roll without slipping. Draw the free-body diagram for each yo-yo in what direction will each yo-yo rotate?

A frog sits on the end pf a long boord of length L. the boord rests on a fricationless horizontal table. The frog wants os the minimum takes - off speed i.e relative to ground v that allows the frog yo do the trick? The board and the frog have equal masses.

A frog sits on the end pf a long boord of length L. the boord rests on a fricationless horizontal table. The frog wants os the minimum takes - off speed i.e relative to ground v that allows the frog yo do the trick? The board and the frog have equal masses.

A yo-yo has mass M 0.550 kg, axle radius R_(0) = 3.2 mm , and rotational inertia l = 3.4 xx 10^(-4) kg m^(2) about its rotation axis. Assume that the string has negligible mass and thickness. What is the tension in the string as the yo-yo descends?

A uniform thick string of length 5 m is resting on a horizontal frictionless surface. It is pulled by a horizontal force of 5 N from one end. The tension in the string at 1m from the force applied is :

A yo-yo is placed on a rough horizontal surface and a constant force F , which is less than its weight, pulls it vertically. Due to this