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  2. To find the volume of a solid with known cross-sections we can use the formula: V = int_a^b A (x) dx V = ∫ ab A(x) dx where y=A (x) y = A(x) is a function for the area of a cross-section (some two-dimensional shape) perpendicular to the x-axis on the closed interval [a,b] [a,b] and dx dx represents its thickness.
    library.fiveable.me/ap-calc/unit-8/volumes-with-cros…
    The volume by cross section method takes the area of all of the slices of the shape and adds them together to find the total volume. For two shapes, if the corresponding slices have the same area then the sum will be the same and the shapes will have the same volume.
    flexbooks.ck12.org/cbook/ck-12-calculus-concepts/…
    You can use the definite integral to find the volume of a solid with specific cross sections on an interval, provided you know a formula for the region determined by each cross section. If the cross sections generated are perpendicular to the x ‐axis, then their areas will be functions of x, denoted by A (x).
    www.cliffsnotes.com/study-guides/calculus/calculu…
     
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