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1. General. 1.1. This document specifies requirements and recommends best practices for inspection bodies
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3.4.3.2.1(a).2.1. a.2 The inspection body is not a member of any organisation related to management and controlÂ
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ISO IEC 17020:2012 Conformity assessment — Requirements for the operation of various types of bodies performing inspection.
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Confusion about the proof of the Fundamental Theorem of Calculus
Let $f$ be continuous on $(a, b)$ and differentiable on $(a,b)$. Prove the fundamental theorem of calculus:
$$f(b) – f(a) = \int_{a}^{b}f'(t) \, dt $$
I believe the proof is to say, by the Mean Value theorem, there exists a c in the open interval (a,b) such that $f(c) = (b-a)f'(c)$. So,
$f(b) – f(a) = (b-a)f'(c)$ by the definition of derivative. I can understand this intuitively, but I don’t understand how to formally show this.
Also, suppose $
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