That depends what you will remain constant: the angular velocity, or the speed. Here are two formulae that can help you decide: acceleration = speed squared / radius, and acceleration = angular velocity squared times radius. Angular speed should be measured in radians in this case. Angular speed is equal to 2 x pi x (revolutions per second).
From the above formulae, it clearly follows that: (a) If you maintain the speed constant (and thereby reduce angular speed, a larger radius means less centripetal acceleration. (b) If you maintain the angular speed constant (and thereby increase the speed), a larger radius means more centripetal acceleration.
The body which is subjected to centripetal acceleration undergoes 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
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The unit of centripetal acceleration is meters per second squared (m/s^2). It represents the change in velocity per unit time in the direction towards the center of the circular motion.
The body which is subjected to centripetal acceleration undergoes uniform circular motion.
Acceleration in circular motion is the acceleration directed towards the center of the circle, known as centripetal acceleration. It is responsible for keeping an object moving in a circular path rather than in a straight line. The magnitude of centripetal acceleration is given by the formula a = v^2 / r, where v is the velocity of the object and r is the radius of the circle.
The centripetal acceleration is v2/r, directed toward the center of the circle..
It's called 'centripetal acceleration', whether or not the speed is constant or the path circular.
Yes, it is accelerated. Its acceleration is called centripetal acceleration. Its value is given by: a=v2/R
It's called 'centripetal acceleration', whether or not the speed is constant or the path circular.
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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 unit of centripetal acceleration is meters per second squared (m/s^2). It represents the change in velocity per unit time in the direction towards the center of the circular motion.
None of them depend directly on the other. However, centripetal acceleration can be calculated as a = v2/r.
The Centripetal Force