Module 5 part 2 circular and oscillation Flashcards
degree to rad conversion
multiplying by π/180
do the inverse for rad to degree
centripetal force
The resultant force responsible for an object moving in circular
motion. Centripetal forces always act towards the centre of the object’s rotation
why is linear velocity proportional to radius
v = 2πr/T, v = rW given that period T remains constant, velocity and radius are directly proportional, meaning linear velocity increases with radius
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
radian
A unit of angle, where 2π equal to one complete angular rotation
Angular Velocity
An object’s rate of change of angular position