Question

write equations and laws of rotational motion​

Answer 1

Answer:

Equations

Equation Symbols

v = ω r v = \omega r v=ωr v v v is linear speed, ω is angular speed, and r is radius

α = Δ ω Δ t \alpha = \dfrac{\Delta \omega}{\Delta t} α=ΔtΔω α \alpha α is average angular acceleration, Δω is change in angular velocity, and Δ t \Delta t Δt is change in time

Answer 2

Explanation:

The equations given above in Table 1 can be used to solve any rotational or translational kinematics problem in which a and α are constant.

The equations given above in Table 1 can be used to solve any rotational or translational kinematics problem in which a and α are constant....

The equations given above in Table 1 can be used to solve any rotational or translational kinematics problem in which a and α are constant....Making Connections.

The equations given above in Table 1 can be used to solve any rotational or translational kinematics problem in which a and α are constant....Making Connections.Rotational Translational

The equations given above in Table 1 can be used to solve any rotational or translational kinematics problem in which a and α are constant....Making Connections.Rotational Translational ω = ω0 + αt v = vo + at (constant α, a)

The equations given above in Table 1 can be used to solve any rotational or translational kinematics problem in which a and α are constant....Making Connections.Rotational Translational ω = ω0 + αt v = vo + at (constant α, a)θ=ω0t+12αt2 x=v0t+12at2 (constant α, a)

The equations given above in Table 1 can be used to solve any rotational or translational kinematics problem in which a and α are constant....Making Connections.Rotational Translational ω = ω0 + αt v = vo + at (constant α, a)θ=ω0t+12αt2 x=v0t+12at2 (constant α, a)ω2 = ω02+ 2αθ v2 = vo2 + 2ax (constant