Dimensional formula of resistivity is
Dimensional formula of resistivity is
- A
$\left[ {M{L^2}{A^{ - 2}}{T^{ - 3}}} \right]$
- B
$\left[ {M{L^3}{A^{ - 2}}{T^{ - 3}}} \right]$
- C
$\left[ {ML{A^{ - 2}}{T^{ - 3}}} \right]$
- D
$\left[ {M{L^3}{A^{ - 1}}{T^{ - 3}}} \right]$
Similar Questions
If Surface tension $(S)$, Moment of Inertia $(I)$ and Planck’s constant $(h)$, were to be taken as the fundamental units, the dimensional formula for linear momentum would be
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- [JEE MAIN 2019]
Identify the pair which has different dimensions
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The equation of state of some gases can be expressed as $\left( {P + \frac{a}{{{V^2}}}} \right) = \frac{{b\theta }}{l}$ Where $P$ is the pressure, $V$ the volume, $\theta $ the absolute temperature and $a$ and $b$ are constants. The dimensional formula of $a$ is
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- [AIPMT 1996]
The dimensional formula of wave number is
The dimensional formula of wave number is
A famous relation in physics relates 'moving mass' $m$ to the 'rest mass' $m_{0}$ of a particle in terms of its speed $v$ and the speed of light, $c .$ (This relation first arose as a consequence of special relativity due to Albert Einstein). A boy recalls the relation almost correctly but forgets where to put the constant $c$. He writes:
$m=\frac{m_{0}}{\left(1-v^{2}\right)^{1 / 2}}$
Guess where to put the missing $c$
A famous relation in physics relates 'moving mass' $m$ to the 'rest mass' $m_{0}$ of a particle in terms of its speed $v$ and the speed of light, $c .$ (This relation first arose as a consequence of special relativity due to Albert Einstein). A boy recalls the relation almost correctly but forgets where to put the constant $c$. He writes:
$m=\frac{m_{0}}{\left(1-v^{2}\right)^{1 / 2}}$
Guess where to put the missing $c$