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Physeq1/RotationalLinearEqnsMotionTable
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Template:Physeq1
Linear motion
Angular motion
x
−
x
0
=
v
0
t
+
1
2
a
t
2
{\displaystyle x-x_{0}=v_{0}t+{\frac {1}{2}}at^{2}}
θ
−
θ
0
=
ω
0
t
+
1
2
α
t
2
{\displaystyle \theta -\theta _{0}=\omega _{0}t+{\frac {1}{2}}\alpha t^{2}}
v
=
v
0
+
a
t
{\displaystyle v=v_{0}+at\,}
ω
=
ω
0
+
α
t
{\displaystyle \omega =\omega _{0}+\alpha t\,}
x
−
x
0
=
1
2
(
v
0
+
v
)
t
{\displaystyle x-x_{0}={\frac {1}{2}}(v_{0}+v)t}
θ
−
θ
0
=
1
2
(
ω
0
+
ω
)
t
{\displaystyle \theta -\theta _{0}={\frac {1}{2}}(\omega _{0}+\omega )t}
v
2
=
v
0
2
+
2
a
(
x
−
x
0
)
{\displaystyle v^{2}=v_{0}^{2}+2a(x-x_{0})\,}
ω
2
=
ω
0
2
+
2
α
(
θ
−
θ
0
)
{\displaystyle \omega ^{2}=\omega _{0}^{2}+2\alpha (\theta -\theta _{0})}