SOLVED: Extension to Rn of the constant function f = 1 on E is the main characteristic. Then the zero function XE of E is defined by:XE(x) = 1 if x ∈ E 0 if x ∈ Rn EIf the constant function f = 1 is integrable on E, that is, XE is integrable on Rn, we define the volume of E by Vol(E) = ∫XE(x)dx. This definition of the volume of E, if it exists, is a well-defined nonnegative real number. Moreover, if E = H × H × ... × H is contained in a hyperrectangle R, where H1, H2, ..., Hn are bo

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