Go on. Explore!

lvl 0 • 0 xp

lvl 1

Home Market Decks Interests

AP Physics

memorize.ai (lvl 286)

(0)

50 cards

()

Section 1

Preview this deck

I=MR²

Front

1 / 50

Physics

0.0

0 reviews

5			0
4			0
3			0
2			0
1			0

Active users

All-time users

Favorites

Last updated

6 years ago

Date created

Mar 1, 2020

Cards (50)

Section 1

(50 cards)

I=MR²

Front

Moment of Inertia I- Moment of inertia M- Mass R- Distance

Back

v(bar)=V+Vo/2

Front

V- Velocity Vo- Initial Velocity

Back

x= Acos(ωt)

Front

Harmonic Motion wt- theta x- displacement A- amplitude

Back

P=w/t=Fd/t=Fv(bar)=mgh/t=½mV²/t

Front

Power W- work t- time m- mass V- velocity g- gravity

Back

KE= ½Iω²

Front

Kinetic Energy KE- Kinetic Energy I- Moment of Inertia ω- Angular acceleration

Back

V²=Vo²+2ax

Front

Kinematic Equations for accelerating objects V- velocity Vo- Initial velocity a- acceleration x- position

Back

a=αr

Front

Angular Acceleration alpha- angular acceleration r- distance

Back

P=mV

Front

Momentum P- Momentum m- mass V- velocity

Back

T=1/ƒ ƒ=1/T

Front

Time T- Period f- Frequency

Back

Range=Vo²(sin2θ)/g

Front

Range Vo- initial velocity theta- radians g- gravity

Back

ƒm=mV/2L

Front

Open Open/ Closed Closed m= 1, 2, 3, 4, 5 V- velocity

Back

KE=½mV²

Front

Kinetic Energy m- mass V- velocity

Back

λ=2L/m

Front

Open Open/ Closed Closed m= 1, 2, 3, 4, 5 L- lengtj

Back

x= Acos(2πft)

Front

Simple Harmonic Motion x- Displacement A- amplitude f- frequency t- time

Back

x=Xo+Vot+½at²

Front

Displacement x- displacement t- time Xo- initial displacement Vo- initial velocity a- acceleration

Back

Fg=mg

Front

Net force acting on an object is equal to its mass times its acceleration Fg- weight m- mass g- gravity

Back

λ=4L/m

Front

Open Closed m= 1, 3, 5, 7, 9 L- length

Back

v=wr

Front

Circular Motion w- angular speed r- distance v- speed

Back

Fg=Gm1m2/r²

Front

force due to Gravity Fg- Gravitational Force G- Gravitational constant m- mass r- distance

Back

W=Fd=∆Energy

Front

Work W- work Fd- Force moving through distance

Back

V=Vo +at a=V-Vo/t

Front

Velocity Function Vo- Initial Velocity t- time V- velocity a- acceleration

Back

∆PEg=mg∆h

Front

Change in Potential Energy used when you're gaining or losing potential energy through a shift m- mass g- gravity h- change in height

Back

Fg⊥=Fg(cosθ)

Front

Perpendicular force Fg Perpendicular- Perpendicular force Fg- Force due to gravity Theta- Radians

Back

L=Iω

Front

Angular Momentum L- angular momentum I- Moment of Inertia ω- Angular acceleration

Back

Ug=Gm1m2/r

Front

Gravitational Potential Energy Ug- Gravitational Potential Energy G- gravitational constant m1- mass m2- mass r- distance

Back

V=ƒλ

Front

Wavelength Lambda- wavelength V- velocity f- Frequency

Back

∆P=m∆v=J=Ft

Front

Change in Momentum used when you want to find a change in momentum when you are given velocity Delta P- Change in Momentum m- mass Delta V- Change in velocity

Back

Fk=µkFn

Front

Kinetic Friction Fk- Kinetic Friction u- friction coefficient Fn- Normal force

Back

(m)A(V)Ao+(m)B(V)Bo=(m)A(V)A+m)B(V)B

Front

Conservation of Momentum m- mass V- velocity Vo- initial velocity

Back

x=θr 1 rev=2π radians

Front

x- position theta- radians r- distance

Back

Ts=2π√m/k

Front

Finding Period of a Spring Ts- Period of Spring m- mass k- spring constant

Back

V=x/t=2πr/t

Front

Velocity V- velocity x- position t- time

Back

torque=Fr⊥

Front

Torque T- Torque F- Force r- distance

Back

ƒ=#cycles/second

Front

Frequency f- Frequency

Back

Fs=µsFn

Front

Static Friction Fs- Static Friction u- friction coefficient Fn- Normal force

Back

PEs=½kx²

Front

Potential Energy in Spring PEs- Spring Potential Energy k- spring constant x- position

Back

net torque=Iα

Front

Net Torque I- Moment of Inertia α- Angular acceleration

Back

ƒm=mV/4L

Front

Open Closed m= 1, 3, 5, 7, 9 V- velocity

Back

Fg‖=Fg(sinθ)

Front

Parallel force Fg parallel- Parallel force Fg- Force due to gravity Theta- radians

Back

KE= ½Iw²

Front

Rotational Kinetic Energy KE- Kinetic Energy I- Moment of Inertia w- rotational velocity

Back

∆KE=½mV²-½mVo²

Front

Change in Kinetic Energy used for when you want to find a shift in kinetic energy m- mass V- velocity Vo- initial velocity

Back

(m)A(V)Ao+(m)B(V)Bo=((m)A+(m)B)V

Front

m- mass V- velocity Vo- Initial velocity

Back

Tp=2π√l/g

Front

Finding Period of a Pendulum Tp- Period of pendulum l- length g- gravity

Back

Fs=kx

Front

Force in Spring Fs- Spring Force k- Spring Constant x- position

Back

Fc=mv²/r

Front

Centripetal Force Fc- Centripetal force m- mass V- velocity

Back

Ff=µFn

Front

Force of friction Ff- Friction force u- friction coefficient Fn- Normal Force

Back

v(bar)=x/t

Front

V(bar)- Average Velocity t- Time x- position

Back

ω=2πf=2π/T

Front

Angular Frequency f- frequency T- period

Back

(a)c=v²/r

Front

Centripetal acceleration (a)c- centripetal acceleration V- velocity r- distance

Back

g=Gm1/r²

Front

Gravity g- gravity G- Gravitational constant m- mass r- distance

Back