AP Physics 1 equations

AP Physics 1 equations

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Section 1

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Kinetic Energy

Front

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Last updated

7 years ago

Date created

Mar 1, 2020

Cards (51)

Section 1

(50 cards)

Kinetic Energy

Front

K=(1/2)mv²

Back

displacement in terms of initial velocity, time, and acceleration

Front

x=v•t+1/2at²

Back

Friction

Front

f=uFn

Back

Momentum

Front

P=mv

Back

Coulomb's Law

Front

Fe=k|q1q2|/r²

Back

Period of a spring

Front

Ts=2π√(m/k)

Back

final velocity squared

Front

v²=v•²+2ax

Back

Angular Momentum

Front

L=Iw

Back

final velocity in terms of acceleration, initial velocity, and time

Front

v=v•+at

Back

Angular Velocity

Front

w=Δθ/Δt

Back

Force of Gravity

Front

Fg=Gm1m2/r²

Back

Gravity/Gravitational Field

Front

g=GM/r²

Back

Angular Displacement ITO angular velocities and time

Front

θ=(1/2)(w•+w)(t)

Back

Velocity of a sattelite

Front

v=√GM/r

Back

Angular Displacement

Front

θ=s/r

Back

Centripital Acceleration

Front

a=v²/r

Back

Period of a pendulum

Front

Tp=2π√(l/g)

Back

Angular Displacement ITO initial angular velocity, time, and angular acceleration

Front

θ=wt+(1/2)αt²

Back

average acceleration

Front

a=v-v•/t

Back

Frequency of an Open Pipe

Front

fn=nv/2L

Back

Power in terms of work and time

Front

P=w/t

Back

Net force

Front

∑F=MA

Back

Ohm's Law

Front

R=V/I

Back

average velocity

Front

v=x/t

Back

Energy in a Wave

Front

U=(1/2)kA²

Back

Current

Front

I=Q/t

Back

Gravitational Potential Energy

Front

Ug=Mgh

Back

Resistance in terms of Resistivity

Front

R=pL/A

Back

Impulse

Front

J=F(av)Δt=ΔP

Back

Angular Acceleration

Front

α=w-w•/t

Back

Rotational Impulse

Front

J-rot=TavΔt=ΔL

Back

Hooke's Law

Front

Fs=kx

Back

Final Angular Velocity ITO initial angular velocity, angular acceleration, and time

Front

w=w•+αt

Back

Final Angular Velocity Squared

Front

w^2=w•²+2αθ

Back

Frequency of a Standing Wave

Front

fn=nv/2L

Back

Torque

Front

T=rFsinθ

Back

Speed of a Wave

Front

v=fλ

Back

Work

Front

W=Fd(cos)θ

Back

displacement in terms of velocities and time

Front

x=1/2(v•+v)t

Back

Rotational Inertia for a particle

Front

I=mr²

Back

Electric Power

Front

P=E/t P=IV P=V²/R P=I²R

Back

Centripital Force

Front

Fc=Mv²/r

Back

Resistance of Resistors in Series

Front

Rs=R1+R2+R3+...

Back

Frequency of a Closed Pipe

Front

fn=nv/4L and n is not even

Back

Elastic Potential Energy

Front

Us=(1/2)kx²

Back

Rotational Kinetic Energy

Front

K-rot=(1/2)Iw²

Back

Angular Momentum for a PARTICLE

Front

L=mvr (L=Pr)

Back

Net Torque (newton's 2nd law for rotation)

Front

∑T=Iα

Back

Tangential Velocity

Front

V= 2πr/T

Back

Power in terms of force and velocity

Front

P=Fv

Back

Section 2

(1 card)

Resistance of Resistors in Parallel

Front

1/Rp=1/R1+1/R2+1/R3+...

Back