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Complete the following statements. If, when evaluating an improper integral, the limit exists, then we say that the integral = If the limit does not exists, then the integral =<…

Complete the following statements. If, when evaluating an improper integral, the limit exists, then we say that the integral = If the limit does not exists, then the integral =<…
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Complete the following statements.

If, when evaluating an improper integral, the limit exists, then we say that the integral =

If the limit does not exists, then the integral =

asked
User Foreline
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7.4k points

1 Answer

2 votes

Answer:

Explanation:

converges if limit exists, diverges if limit does not exist.

answered
User Harald Schilly
by
8.5k points
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