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Translational motion
occurs when an object changes position from one point to another
Rotational motion
happens when an object spins around an axis
A basketball player running across court
example of translational motion
A windmill spinning
example of rotational motion
Displacement
the change in the object's position or direction and can be denoted as Δx, Δy, or Δz depending on the axis
Displacement formula & unit
Δx = xf - xi (displacement = final position - initial position), m
Δ
delta symbol (means change or difference)
Δx
displacement
Δv
velocity change
Δt
time interval
Speed
how fast an object moves
Speed formula & unit
speed = distance ÷ time, m/s
Velocity and its formula & unit
how fast an object moves in a particular direction, vf = vi + at, m/s
Acceleration formula & unit
acceleration = change in velocity ÷ time, m/s²
Force formula & unit
F = ma, N (newton)
Average velocity
describes how fast an object moves and equals the rate at which its position changes over time
Average velocity formula and unit
Vave = Δx ÷ Δt, m/s
Average acceleration
measures the overall change in an object's velocity divided by the total time taken
Angular quantities
describe rotational motion around an axis, serving as the counterpart to translational motion's linear motion variables
θ
difference in
Angular displacement
the angle through which an object rotates around a specific center or axis
Angular displacement formula and unit
Δθ = θ - θ₀, rad
Angular velocity
the rate at which an object rotates or spins around a central point or axis
Angular velocity formula and unit
ω = Δθ ÷ Δt, rad/s
Angular acceleration
the rate at which an object's rotational speed and direction change over time
Angular acceleration formula and unit
α = Δω ÷ Δt, rad(s)^2
Torque
turning effect of a force
Torque formula and unit
t = F x r, N·m (newton-meter)
F
magnitude of the applied force
r
distance from the pivot point to where the force is applied (lever arm)