Use the following definitions. Let U be a universal set and let X ⊆ U. Define
We call CX the characteristic function of X (in U). (A look ahead at the next Problem-Solving Corner may help in understanding the following exercises)
Prove that CX∩Y(x) = Cx(x) + CY(x) -CX(x)CY(x) for all XεU.
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