(a) Set up and evaluate an integral giving the volume of a pyra... | Filo
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ElectricalMath on Instagram: "Proving that the volume of a pyramid is 1/3 its base area * height. In general, the volume of a solid is the product of its cross-sectional area and length. But a pyramid’s cross section is not uniform — it varies from zero at the peak to maximum at the base. So, we’ll have to consider the average cross-sectional area. However, the average cross-sectional area is NOT half the base area! This would only be true if the cross section were varying linearly, and, althoug
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