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Compact interval/Monotone function/Riemann-integrable/Exercise
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Let
I
{\displaystyle {}I}
be a compact interval and let
f
:
I
⟶
R
{\displaystyle f\colon I\longrightarrow \mathbb {R} }
be a monotone function. Prove that
f
{\displaystyle {}f}
is Riemann-integrable.
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