Bourbaki

Exercise 18, § 4

Functions of a Real Variable, I, 48

Let ff be a convex function on an interval I⊂RI \subset \mathbf{R} and gg a convex increasing function on an interval containing f(I)f(I); show that g∘fg \circ f is convex on II.

Solution

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Transcribed from the printed volume. Not translated.