The angular displacement can be calculated using the formula

θ = \frac{a r c l e n g t h}{r a d i u s}

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θ = \frac{r a d i u s}{a r c l e n g t h}

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θ = r a d i u s \times a r c l e n g t h

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θ = (r a d i u s)^{2} \times a r c l e n g t h

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Solution

The correct option is A $θ = \frac{a r c l e n g t h}{r a d i u s}$
$θ = \frac{l}{r} = \frac{a r c l e n g t h}{r a d i u s} w h e r e, θ = a n g l e i n r a d i u s$

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