Module 5.2 Flashcards
Angular Velocity
An object’s rate of change of angular position
Centripetal Acceleration
The acceleration of an object moving in circular motion.
Any object in circular motion must have an acceleration since the direction of the
object, and therefore the velocity of the object, is constantly changing
Centripetal Force
The resultant force responsible for an object moving in circular
motion. Centripetal forces always act towards the center of the object’s rotation
Frequency
The inverse of time period. The number of rotations per unit time
Period
The time taken for one whole rotation
Radian
A unit of angle, where 2π equal to one complete angular rotation.
frequency for circular motion
The frequency, f,
measured in Hertz (Hz) is the number of full circles completed in one second
the formula for angular velocity
𝜔 = 𝜃/𝑡
𝜃 - the angle the object has travelled through in the time t. Measured in rad
What force is the centripetal force
The resultant force so if there are multiple forces have to resolve them
How to investigate circular motion
- Circular motion can be investigated experimentally by tying a
bung, with mass m, to a piece of string, and threading it through
a glass tube. The other end of the string has a weight, with mass
M, suspended from it
-This provides the centripetal force, F =
Mg, as the tension throughout the string is constant.
- The string is
whirled in a circle, and the time taken for a complete rotation is
recorded. The mass of the weight is altered and the experiment
repeated. - use Mg = (mv^2) / r
- By measuring the radius of the circle and using the time for one complete oscillation, the
velocity can be determined. When v2 is plotted against M, a straight line graph which passes
through the origin should be produced