Dear Folks,
The base of the volume is the region between two parabolas.
Find the volume of the solid given that cross-sections perpendicular to the x-axis are squares.
Give Hints please.
$\displaystyle V = \int_a^b [f(x) - g(x)]^2 \, dx$
where $\displaystyle x = a$ and $\displaystyle x = b$ are the x-coordinates of the parabolas intersection points
$\displaystyle f(x)$ = upper parabola
$\displaystyle g(x)$ = lower parabola
in future, please place questions that involve integration in the calculus forum.