On Ramps Physics Unit 1

Solve for X using Vi, Vf, and t

x=1/2(vi+vf)t

Solve for x using Vi, t, and a

x=Vi(t)+1/2a(t²)

Solve for x using Vf, Vi, and a

x=(Vf²-Vi²)/2a

Solve for t using x, Vi, and Vf

t=(2x)/(Vi+Vf)

Solve for t using Vf, Vi, and a

t=(Vf-Vi)/a

Solve for Vi using x, t, and Vf

Vi=((2x)/t)-Vf

Solve for Vi using Vf, a, and t

Vi=Vf-at

Solve for Vi using x, a, and t

Vi=(x-1/2a(t²))/t

Solve for Vi using Vf, a, and x

Vi=√Vf²-(2ax)

Solve for Vf using x, t, and Vi

Vf=((2x)/t)-Vi

Solve for Vf using Vi, a, and t

Vf=Vi+at

Solve for Vf using Vi, a, and x

Vf=√Vi²+(2ax)

Solve for a using Vf, Vi, t

a=(Vf-Vi)/t

Solve for a using x, Vi, and t

a=(2(x-Vit))/t²

Solve for a using Vf, Vi, and x

a=(Vf²-Vi²)/2x

Average velocity over the same distance

=(2(Vi)(Vf))/(Vi+Vf)

Component of vector formula

(X2-X1, Y2-Y1)

(Dropped) How far it will fall, find y using g and t

y=-1/2g(t²)

(Dropped) Velocity after any given time, find Vf using g and t

Vf=-gt

(Dropped) time it takes to fall given the distance, find t using y and g

t=√(-2y)/g

(thrown) Height of a thrown object in a given time, find h using Vi, t, and g

h=Vit-1/2g(t²)

(thrown) Velocity after a given time, find Vf using Vi, g, and t

Vf=Vi-gt

(thrown) find t using Vf, Vi, and g

t=(Vf-Vi)/-g