triple integration volume
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Step-by-step explanation:
The volume V of D is denoted by a triple integral, V=∭DdV. ∫ba∫g2(x)g1(x)∫f2(x,y)f1(x,y)dzdydx=∫ba∫g2(x)g1(x)(∫f2(x,y)f1(x,y)dz)dydx. Evaluating the above iterated integral is triple integration.
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