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V=Δx/Δy
-also v=d/t
-simple equation that is not on the AP Exam
a=Δv/Δt
-also a=d/t
-simple equation that is not on the AP Exam
d=½ (Vf+Vo)Δt
-use this equation to find displacement
FgΙΙ =mgsinθ
-force of gravity parallel=mg×sin of the angle
FgPerpendicular=mgcosθ
-force of gravity perpendicular=mg×cos of the angle
MEo=MEf
Conservation of Energy
-can be used when there is NO WORK DONE BY AN APPLIED FORCE or friction
-mechanical energy original=mechanical energy final
-[No Fa//No Ff]
Wf=ΔME
-work due to friction=the change in mechanical energy
-can be used when there is NO WORK DONE BY AN APPLIED FORCE
-[No Fa]
Wnet=change in KE
-net work=change in kinetic energy
-can always be used
P=ΔE/Δt=W/Δt=Fdcos(-)/Δt=Fvcos(-)
ΣPo=ΣPf
Conservation of Linear Momentum
-can be used when the net force on the system is equal to 0 (which is during all collisions and explosions)
ω=Δθ/Δ t
-similar to v=d/t, but in angular velocity terms, so
angular velocity=change in radians/change in time
∝=Δω/Δt
-similar to a=v/t, but in angular acceleration terms, so
angular acceleration=change in velocity/change in time
ωf^2=ωo^2+2∝θ
-similar to Vf^2=Vo^2+2ad, but in angular velocity terms
Δθ=½(ωf+ωo)Δt
-similar to Δd=½(Vf+Vo)Δt, but in angular displacement terms
Vf=rω
-(in a circle)tangential velocity=radius×angular velocity
-angular velocity has to be in radians
Vcm=rω
-velocity in the center of mass of an object=radius×angular velocity
-only works if the object is rolling without slipping
∑F=mac
-sum of the forces in a circle=mass×centripetal acceleration
-can be used when you have to find the force of an object moving in a circular motion
I=∑mr^2
-moment of inertia=sum of the mass of each particle×radius squared
-moment of inertia: the measure of an object's resistance to an angular acceleration
∑Lo=∑Lf
Conservation of Angular Momentum
-sum of angular momentum original=sum of angular momentum final
-valid whenever the net external torque is equal to 0
-ex. ice skater with arms out
-[∑Texternal=0]