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  2. The area of a circle is given by the formula πr 2, where r is the radius. It therefore makes sense that the volume of a cylinder would be the area of one of the circles forming its base. If the cross-section is parallel to the axis of symmetry, then the area of the cross-section is simply a circle with an area of πr 2.
    sciencing.com/calculate-crosssection-area-491318…
    For example, the cross-section of a cylinder - when sliced parallel to its base - is a circle. Thus, the cross-sectional area of this slice is the area of a circle with the radius equal to the radius of the provided cylinder.
    energyeducation.ca/encyclopedia/Cross-sectional_…
    Cross-sectional area – Circle/Circular section (formula) Cross-sectional Area A = π ⋅ (D 2) 2
    www.structuralbasics.com/cross-sectional-area/
     
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