Categories > definite-integral > Area bounded by region > The area between the curve ${{y}^{2}}=4ax,$ x-axis and the ordinates $x=0$ and $x=a$ is

definite-integral

Question: The area between the curve ${{y}^{2}}=4ax,$ x-axis and the ordinates $x=0$ and $x=a$ is


1) $\frac{4}{3}{{a}^{2}}$
2) $\frac{8}{3}{{a}^{2}}$
3) $\frac{2}{3}{{a}^{2}}$
4) $\frac{5}{3}{{a}^{2}}$
Solution: Explanation: No Explanation
Area bounded by region Volume and surface area of solids of revolution

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