- Write vector relation between angular velocity - - tangential velocity v- and position- vector r- - -

The correct option is B vector = v = w×r 2s = v^2t 2 θ = v^2 tr 2θ2t = vr Angular velocity(w) = vr ∴ v = rw vector = v = w×r ...

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Relation between Linear and Angular Speed

[ Write vecto...

Question

$\begin{matrix} Write vector relation between angular velocity (\to ω), tangential velocity (\to v) and position vector (\to r) . \end{matrix}$ .

vector

= \to v = - \to 6 w \times \to r

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vector

= \to v = \to w \times \to r

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vector

= \to v = - \to 2 w \times \to r

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vector

= \to v = - \to 3 w \times \to r

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Solution

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Similar questions

\to v =

\to r =

\to ω =

\to ω = \to v \times \to r

(\to ω)

(\to V)

(\to r)

V

r

\to V = \to ω \times \to r,

\to ω

\to r

\to ω =^i - 2^j + 2^k

\to r = 4^j - 3^k,

| \to V |

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