Here are two formulae for centripetal acceleration:
a = v2 / r (speed squared divided by the radius)
a = omega2r (angular velocity squared, times the radius)
The second formula seems simpler to use in this case. Just convert the angular speed to radians per second first. Remember that 1 minute = 60 seconds, and one revolution/second = 2 x pi radians/second.
Oh, and you have to convert feet to meters, as well. 1 foot = 0.3048 meters.
Use the formula for centripetal acceleration: velocity squared / radius.
Convert the speed to meters per second. Use the formula acceleration = speed squared / radius to find the centripetal acceleration. Then use the formula force = mass x acceleration to find the corresponding force.
Acceleration is measured in (distance) per (unit of time) squared; for example, feet/second squared in the SI (metric) system the official unit is metres/second/second or metres/(second squared)
9.8 meters per second squared is the acceleration of gravity.
aSsuming constant acceleration, and movement along a line, use the formula: vf2 = vi2 + (1/2)at2 (final speed squared equals initial speed squared plus one-half times acceleration times time squared).
The centripetal force required for an object to rotate in a circle is directly proportional to the square of the angular velocity and inversely proportional to the radius of rotation. This means that as the radius decreases, the centripetal force required to keep the object in circular motion increases, while an increase in angular velocity will also require more centripetal force.
Two equations are commonly used for the magnitude of the centripetal acceleration (the direction of the acceleration is towards the center): a = v squared / r a = omega squared x r where: * v is the linear speed * omega is the angular speed (in radians/second) * r is the radius
The formula for centripetal acceleration of an object moving in a circular path is a r, where a represents the centripetal acceleration, r is the radius of the circular path, and is the angular velocity of the object.
The centripetal acceleration will decrease if you increase the radius of circular motion. This is because centripetal acceleration is inversely proportional to the radius of the circular path, following the equation a = v^2 / r, where v is the velocity and r is the radius.
You can calculate the centripetal ACCELERATION with one of these formulae: acceleration = velocity squared / radius acceleration = omega squared x radius Acceleration refers to the magnitude of the acceleration; the direction is towards the center. Omega is the angular speed, in radians per second. To get the centripetal FORCE, you can use Newton's Second Law. In other words, just multiply the acceleration by the mass.
The units of centripetal acceleration are meters per second squared (m/s2).
The units of angular acceleration are radians per second squared (rad/s2).
Centripetal acceleration is directly proportional to velocity squared and inversely proportional to the radius of the circular path. This means that as velocity increases, centripetal acceleration increases, and as the radius of the circle increases, centripetal acceleration decreases.
The formula for centripetal acceleration is a v2 / r, where "a" is the centripetal acceleration, "v" is the velocity, and "r" is the radius of the circular path.
The angular acceleration of the disk is the rate at which its angular velocity changes over time. It is measured in radians per second squared.
The units of angular acceleration are radians per second squared (rad/s2). Angular acceleration is calculated by dividing the change in angular velocity by the time taken for the change to occur.
Angular acceleration is typically measured in units of radians per second squared (rad/s^2).