A spinning top has an angular retardation of α=kω2 (in rad/s2), where ω is angular velocity of the top and k=1 rad −1. At θ0=0 rad, if ω0=120 rad/s, then the relation between angular displacement (θ) and angular velocity is

A spinning top has an angular retardation of α=kω2 (in rad/s2), wher

1.	A spinning top has an angular retardation of α=kω2 (in rad/s2), where ω is angular velocity of the top and k=1 rad −1. At θ0=0 rad, if ω0=120 rad/s, then the relation between angular displacement (θ) and angular velocity is
Answer» A spinning top has an angular retardation of $α = k ω^{2}$ (in ${rad/s}^{2}$ ), where $ω$ is angular velocity of the top and $k = 1 {rad}^{- 1}$ . At $θ_{0} = 0 rad$ , if $ω_{0} = 120 rad/s$ , then the relation between angular displacement ( $θ$ ) and angular velocity is

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A spinning top has an angular retardation of α=kω2 (in rad/s2), where ω is angular velocity of the top and k=1 rad −1. At θ0=0 rad, if ω0=120 rad/s, then the relation between angular displacement (θ) and angular velocity is

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