Paper 1, Section II, D
Explain carefully what it means to say that a bounded function is Riemann integrable.
Prove that every continuous function is Riemann integrable.
For each of the following functions from to , determine with proof whether or not it is Riemann integrable:
(i) the function for , with ;
(ii) the function for , with .
Typos? Please submit corrections to this page on GitHub.