Lt f be a quasiconcave function defined on a convex set x


Question: Prove Theorem.

Theorem: Let f be a quasiconcave function defined on a convex set X ? R , and let g: R → R be a weakly increasing function defined on an interval I that contains f (X). Then the composite function g[f(x)] is quasiconcave in X.

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Mathematics: Lt f be a quasiconcave function defined on a convex set x
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