What happens to a stone tied to a thread and moves in a rotational motion and then the thread is cut off?

When a stone is moving around a circular path, its velocity acts tangent to the circle. When the string breaks, the centripetal force will not act. Due to inertia, the stone continues to move along the tangent to circular path, and flies off tangentially to the circular path.

When a stone tied to a string moving along a circular path if we release the string then stone moves in which direction?

The stone moves radially inward.

When a stone is tied at the end of a string and whirled in a circular path holding its other end in the hand?

The correct answer is the stone flies off tangentially. A stone tied to a string is whirled in a circle. As it was revolving, the rope suddenly snaps. Then the stone flies off tangentially.

When a stone is tied to a string and rotated in a circular motion the tension produced in the string is due to?

centripetal force
So when an object performs circular motion then along the radial direction there will be centripetal force acting. Centripetal force acts towards the center, whereas tension is a pulling force and it also will act towards the center from the stone. Hence centripetal force will provide the tension in string.

When Stone get detached from the string moving in a circular path it travels in a straight line along tangential direction at that point due to?

Answer: (c) In circular motion, the direction of velocity at a point is always along the tangent at that point. If string breaks, then the centripetal force acting on the stone becomes zero and it will move along a straight line tangential to the circular path.

When a stone is rotated in a circle by a string?

Complete answer: The only connection to the stone is the string so, if it is performing circular motion in a horizontal circle then whatever the horizontal force it has to be present in the string. So when an object performs circular motion then along the radial direction there will be centripetal force acting.

When a string tied to a stone being whirled horizontally breaks the stone moves?

The velocity of the stone at any instant is along the tangent to the circle at that instant When the string breaks centripetal force whirling the stone vanishes Therefore on account of inertia the stone flies off tangentially .

When a stone is tied to a string and whirled in a circle the work done by the string is?

zero
Therefore, work done is zero.

What happens to a stone tied to the end of a string and whirled?

When the string breaks, the centripetal force stops accting, Due to inertial, the stone continues to move aling the tangent to circular path . That is why the stone flies off tangentially to the circular path.

When a stone is rotated in a circle by a string then which force provide the centripetal force?

Example: When a stone tied to one end of a string is whirled horizontally in a circle, there is an inward force exerted by the string on the stone called tension. The tension in the string provides necessary centripetal force for circular motion.

How does a stone move in a circular motion?

Now the faster the stone is going, the harder the string must pull to make it travel in a circle. So when the stone is rotating, the tension in the string must apply this force called the centripetal force . The centripetal force acts radially, from edge of the rotation circle to the centre. Here’s a picture:

Why does the stone spin faster when the string is pulled?

Now the faster the stone is going, the harder the string must pull to make it travel in a circle. So when the stone is rotating, the tension in the string must apply this force called the centripetal force .

What causes a stone to not move when hanging at rest?

Force 2) the tension points along the string, away from the stone. When the stone is just hanging at rest (no rotation) it is obvious that these two forces cancel out and the stone does not move. So what is different when the stone is rotating?

What forces are acting on the stone in the diagram?

The only forces acting on the stone at the instant of your diagram are 1) gravity and 2) the string pulling on the stone. These two forces exist whether or not the stone is rotating and are the only two forces acting on the stone.