If $A$ and $B$ are two physical quantities having different dimensions then which of the following can't denote a physical quantity?
$A + \frac{{{A^3}}}{B}$
$\exp \,\left( { - \frac{A}{B}} \right)$
$AB^2$
$\frac{A}{{{B^4}}}$
Applying the principle of homogeneity of dimensions, determine which one is correct. where $\mathrm{T}$ is time period, $\mathrm{G}$ is gravitational constant, $M$ is mass, $r$ is radius of orbit.
The dimensional formula of farad is
Dimensional formula of magnetic flux is
Which of the following quantities has a unit but dimensionless?
What is the dimensions of impedance?