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The body which is subjected to centripetal acceleration undergoes uniform circular motion.
Centripetal force is the resultant force acting towards the centre of orbit of an object undergoing uniform circular motion.
The centripetal acceleration is v2/r, directed toward the center of the circle..
Yes, it is accelerated. Its acceleration is called centripetal acceleration. Its value is given by: a=v2/R
For the moon, it's gravity. For a yo-yo, it's the tension in the string.
The centripetal force on a particle in uniform circular motion increases with an increase in the mass of the particle or the speed at which it is moving. It also increases if the radius of the circle decreases, as the force required to keep the particle in the circular path becomes greater when the circle is smaller.
Speed, friction, momentum, and conservation of motion
The body which is subjected to centripetal acceleration undergoes uniform circular motion.
No
Centripetal force is the resultant force acting towards the centre of orbit of an object undergoing uniform circular motion.
The centripetal acceleration is v2/r, directed toward the center of the circle..
The force required to keep a body to be in a uniform circular motion is known as centripetal force means centre seeking force. This centripetal force is directly proportional to the square of the speed of the particle.
Yes, it is accelerated. Its acceleration is called centripetal acceleration. Its value is given by: a=v2/R
For the moon, it's gravity. For a yo-yo, it's the tension in the string.
Centripetal acceleration, and therefore centripetal force, is proportional to the square of the angular velocity. For example, if you increase the angular velocity by a factor of 10, the centripetal force will be increased by a factor of 100.
The only thing required for an object to show uniform circular motion is a constant centripetal force. The object will have constant speed and kinetic energy, but its velocity, acceleration, momentum, and displacement will change continuously.
If a body of mass m is in uniform circular motion with speed v and radius r, then the force acting on it has magnitude F = mv2 / r and is directed towards the centre of the circle. This is termed a "centripetal" (meaning "centre-seeking") force. To decrease the magnitude of the centripetal force, you must therefore either decrease the mass of the body, decrease the orbital speed, or increase the radius of the orbit.