Given below are two statements: Statement (I) : Planck's constant...

The dimensions of the required quantities can be written as

$E = hν ⇒ \left[h\right] = \dfrac{\left[E\right]}{\left[ν\right]} ⇒ [ h ] = \dfrac{\left[{ML}^{2}{T}^{- 2}\right]}{\left[{T}^{- 1}\right]} = \left[{ML}^{2}{T}^{- 1}\right]$

$\begin{cases}[ L ] & = & \left[mvr\right] \\ & = & \left[M\right]\left[{LT}^{- 1}\right]\left[L\right] \\ & = & \left[{ML}^{2}{T}^{- 1}\right]\end{cases}$

$\begin{cases}[ p ] & = & \left[mv\right] \\ & = & \left[M\right]\left[{LT}^{- 1}\right] \\ & = & \left[{ML}^{1}{T}^{- 1}\right]\end{cases}$

$\begin{cases}[ τ ] & = & \left[Fr\right] \\ & = & \left[{MLT}^{- 2}\right]\left[L\right] \\ & = & \left[{ML}^{2}{T}^{- 2}\right]\end{cases}$

where, $h$  is Planck's constant, $L$ is angular momentum, $p$ is linear momentum and $τ$ is moment of force.

From the above analysis, it can be concluded that Statement I is true, but statement II is false.