It's either the axiom or the velocity of the swinging motion.....of course the yoyo must be goin in a full loop or circle (not the yoyo spinning itself) to act on it... other than that im almost 80% sure im right.
The centripetal force, directed towards the center of the circle, keeps the ball on a string moving in a circle. This force is provided by the tension in the string, which constantly pulls the ball towards the center, preventing it from moving in a straight line. The ball's velocity remains tangential to the circle due to the centripetal force acting perpendicular to the velocity vector, resulting in circular motion.
No, centripetal force is not acting when a body is moving in a straight line. Centripetal force is required to keep an object moving in a curved path.
The magnitude of the tension in the string at the bottom of the circle is equal to the sum of the gravitational force acting on the ball and the centripetal force required to keep the ball moving in a circular path.
The rock on a string demonstrates centripetal force by moving in a circular path due to the tension in the string pulling it towards the center of the circle. This inward force, called centripetal force, keeps the rock moving in a curved path instead of flying off in a straight line.
The centripetal force in this scenario is manifested as tension in the string. The tension in the string acts as the centripetal force required to keep the stone moving in a circular path. If the tension in the string is too weak, the stone will not be able to maintain its circular motion and will fly off tangentially.
A ball on a string is an example of centripetal acceleration
The centripetal force, directed towards the center of the circle, keeps the ball on a string moving in a circle. This force is provided by the tension in the string, which constantly pulls the ball towards the center, preventing it from moving in a straight line. The ball's velocity remains tangential to the circle due to the centripetal force acting perpendicular to the velocity vector, resulting in circular motion.
Centripetal acceleration = V2/R = (4)2/(0.5) = 32 meters/sec2The centripetal acceleration doesn't depend on the stone's mass.(The centripetal force does.)The centripetal acceleration doesn't "act on" the stone.(The centripetal force does.)The centripetal force acting on the stone is F = M A = (0.25) (32) = 8 newtons.
Picture a ball on a string being whirled about the head of an experimenter. If the string breaks, the centripetal force disappears. The ball leaves on a tangent path form its (previous) circular path. Yes, it's that simple. The string provided centripetal force, by virtue of its tensile strength, to the ball to keep that ball moving in a circle. When the string broke, there was no force left to accelerate the ball "in" and keep it moving in an arc.
Centripetal force is the force necessary to apply to an object to get it to orbit; like spinning a rock on a string. It you are holding on to the string, you will feel a centrifugal force.
No, centripetal force is not acting when a body is moving in a straight line. Centripetal force is required to keep an object moving in a curved path.
The magnitude of the tension in the string at the bottom of the circle is equal to the sum of the gravitational force acting on the ball and the centripetal force required to keep the ball moving in a circular path.
Centripetal force wants to move something towards the centre. So in a satellites case that would be the Gravity of the Earth. If you had a rock tied to a string you were spinning around, the Centripetal Force would be the tension in the string acting towards the centre.
The rock on a string demonstrates centripetal force by moving in a circular path due to the tension in the string pulling it towards the center of the circle. This inward force, called centripetal force, keeps the rock moving in a curved path instead of flying off in a straight line.
The centripetal force in this scenario is manifested as tension in the string. The tension in the string acts as the centripetal force required to keep the stone moving in a circular path. If the tension in the string is too weak, the stone will not be able to maintain its circular motion and will fly off tangentially.
The centripetal force that keeps a pendulum oscillating is provided by the tension in the string or rod to which the pendulum is attached. This tension constantly changes direction as the pendulum swings, always acting towards the center of the circular arc that the pendulum follows.
Centripetal force is always directed towards the center of the circle of motion that an object is traveling in.