Question

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Symbol , dimensions , units and formula for →

$\mapsto \: \bf{angular \: velocity} \\ \\ \mapsto \: \bf{angular \: momentum} \\ \\ \mapsto \: \bf{torque} \\ \\ \leadsto \: \bf{moment \: of \: inertia}$
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Answer 1

Answer:

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The SI unit of angular velocity is expressed as radians per second with the radian having a dimensionless value of unity, thus the SI units of angular velocity are listed as 1/s or s−1. Angular velocity is usually represented by the symbol omega (ω, sometimes Ω).

In SI base units: s−1

Common symbols: ω

Derivations from other quantities: ω = dθ / dt

The angular momentum is a vector quantity, denoted by \vec{L}

UnitsIt is measured using SI base units: Kg.m2.s-1

Dimensional formulaThe dimensional formula is: [M][L]2[T]-1

SI unit kg m2

Other units

lbf·ft·s2

Derivations from other quantities

Dimension M 

Answer 2

$dimenions \: - \\ angular \: velocity = \frac{v \: perpendicular}{r} \\ \\ = {(t}^{ - 1}). \\ \\ angular \: momentum = mvr \: \sin(theta) \\ \\ = ( {m }^{ 1} {l}^{2} {t}^{ - 1}). \\ \\ torque = f \times d \times \sin(theta) \\ \\ ( {m}^{1} {l}^{2} {t}^{ - 2}). \\ \\ moment \: of \: inertia = m {r}^{2} \\ \\ =( {m}^{1} {l}^{2} {t}^{0} ). \\ \\ \\ symbol - \\ \\ angular \: velocity = omega. \\ \\a ngular \: momentum = (l). \\ \\ moment \: of \: inertia = (i). \\ \\ hope \: it \: will \: help \: you.$