Let $x=\pi R\left(\frac{p^{2}-Q^{2}}{2}\right)$, where $P, Q$ and $R$ are lengths. The physical quantity '…
Let $x=\pi R\left(\frac{p^{2}-Q^{2}}{2}\right)$, where $P, Q$ and $R$ are lengths. The physical quantity ' $x^{\prime}$ is
volume
Area Under Curves
velocity
length
Solution
Let \(x=\pi R\left(\frac{P^2-Q^2}{2}\right)\), where \(P, Q\) and Rare lengths. The physical quantity \(x\) is volume.
Explanation:
Given, \(x=\pi R\left(\frac{\mathrm{p}^2-\mathrm{Q}^2}{2}\right)\)
where, P, Q and Rare lengths.
So, units of P, Q and Rare meter.
\(\therefore\) Unit of \(\mathrm{x}=\mathrm{m}^3\)
Which is unit of volume.