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The area between two curves y = f(x) and y =
Formula for Area Between Curves g(x) is ∫[a,b] (f(x) - g(x)) dx, where f(x) ≥ g(x)
over [a, b].
For the area between two curves, f(x) must be
Condition for Area Between Curves greater than or equal to g(x) over the interval
[a, b].
The volume of a solid can be found by slicing
the solid perpendicular to an axis and
Volume by Slicing
integrating the cross-sectional area: V = ∫[a,b]
A(x) dx.
What is the formula for the volume of a solid
obtained by rotating a curve around the x-axis V = π ∫[a,b] [f(x)]^2 dx
using the Disk Method?