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Proposition: Continuous Real Functions on Closed Intervals are Riemann-Integrable

Let \([a,b]\) be a closed real interval. If a function \(f:[a,b]\mapsto\mathbb R\) is continuous, then it is Riemann-integrable.

Table of Contents

Proofs: 1

Mentioned in:

Proofs: 1
Theorems: 2

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References

Bibliography

  1. Forster Otto: "Analysis 1, Differential- und Integralrechnung einer Veränderlichen", Vieweg Studium, 1983