If a function is concave up, then the left-hand Reimann sums are always less than the right-hand Reimann sums with the same subdivisions, over the same intervals.

Name: If a function is concave up, then the left-hand Reimann sums are always less than the right-hand Reimann sums with the same subdivisions, over the same intervals.
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Quizplus · Accepted Answer

For a concave up function, the left-hand Riemann sums can be greater than the right-hand Riemann sums if the function is increasing.

If a Function Is Concave Up, Then the Left-Hand Reimann