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* Copyright (c) 2019-2020, ARM Limited, All Rights Reserved
* SPDX-License-Identifier: Apache-2.0
*
* Licensed under the Apache License, Version 2.0 (the «License»); you may
* not use this file except in compliance with the License.
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#define MBED_FATFS_H

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/**
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/**@addtogroup fs
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show that the derivative function is Lipschitz

A standard exercise in my book is to show that the derivative function is Lipschitz. A hint was given:

Let $f$ and $g$ be two functions on $[a,b]$. Show that $f$ and $g$ are differentiable on $(a,b)$, and that $f'(x) \le g'(x)$ for all $x \in (a,b)$ if and only if $$\int_a^b f(x) g(x)dx\le \int_a^b g(x)f(x) dx.$$

I have no idea how to approach this one.

A:

I have no idea either where the following proof is from.

I assume that a function $f:[a,b]\to\mathbb{R}$ is Lipschitz if there exists a positive constant $L$ such that $$\bigl|f(x)-f(y)\bigr|\le L|x-y|.$$ For each $x,y\in[a,b]$ with $x

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