A dimensionless quantity

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Question

Since, we know that $-A$ dimenslontess quanidy like, strain, angle, retractere inder cte are unettess.
So, we can say that $-A$ domensionless quantet

Vedclass · Accepted Answer

may have a unit

Vedclass · Answer

Since, we know that $-A$ dimenslontess quanidy like, strain, angle, retractere inder cte are unettess.
So, we can say that $-A$ domensionless quantety never has a unit

List $I$	List $II$
$A$ Spring constant	$I$ $(T ^{-1})$
$B$ Angular speed	$II$ $(MT ^{-2})$
$C$ Angular momentum	$III$ $(ML ^2)$
$D$ Moment of Inertia	$IV$ $(ML ^2 T ^{-1})$

List$-I$	List$-II$
$(a)$ Torque	$(i)$ ${MLT}^{-1}$
$(b)$ Impulse	$(ii)$ ${MT}^{-2}$
$(c)$ Tension	$(iii)$ ${ML}^{2} {T}^{-2}$
$(d)$ Surface Tension	$(iv)$ ${ML} {T}^{-2}$

Similar Questions

Whose dimensions is $M{L^2}{T^{ - 1}}$

Match List $I$ with List $II$

List $I$ List $II$

$A$ Spring constant $I$ $(T ^{-1})$

$B$ Angular speed $II$ $(MT ^{-2})$

$C$ Angular momentum $III$ $(ML ^2)$

$D$ Moment of Inertia $IV$ $(ML ^2 T ^{-1})$

Choose the correct answer from the options given below

Select the pair whose dimensions are same

Match List$-I$ with List$-II.$

List$-I$ List$-II$

$(a)$ Torque $(i)$ ${MLT}^{-1}$

$(b)$ Impulse $(ii)$ ${MT}^{-2}$

$(c)$ Tension $(iii)$ ${ML}^{2} {T}^{-2}$

$(d)$ Surface Tension $(iv)$ ${ML} {T}^{-2}$

Choose the most appropriate answer from the option given below :

The dimensional formula of angular impulse is: