Question: prove . Statement 1. If a continuous function f on(1,) has a convergent improper integral from 1 to f(x)dx, then f(x) is bounded. Statement 2.
prove .
Statement 1.
If a continuous function f on(1,) has a convergent improper integral from 1 to f(x)dx, then f(x) is bounded.
Statement 2.
If a continuous function f on(1,)has a divergent improper integral from 1 to f(x)dx, then
f(x) is unbounded.
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