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CALCULUS 2: IMPROPER INTEGRALS; CLASS NOTES WITH WORKED EXAMPLES AND PRACTICE TESTS.

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These calculus study materials provide a thorough exploration of two important topics: integration by parts and improper integrals. The notes are written in a clear and straightforward style, making even the most challenging concepts easier to understand. Each section explains the methods step by step, followed by carefully solved examples that demonstrate how to apply the techniques in practice. To strengthen understanding, the documents also include a wide range of practice questions that progress from simple exercises to exam-style problems, helping students build both confidence and problem-solving skills. In addition, concise notes summarize the essential formulas, strategies, and shortcuts, making them ideal for quick revision before tests and exams. Whether you are just starting to learn these concepts or preparing for advanced coursework, these materials are designed to support your success by providing both detailed guidance and effective practice opportunities.

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Math 1272: Calculus II
7.8 Improper integrals
Instructor: Jeff Calder
Office: 538 Vincent
Email:

http://www-users.math.umn.edu/~jwcalder/1272S19

,Infinite intervals
Rt
If a f (x) dx exists for all t > a, then we define
Z ∞ Z t
f (x) dx = lim f (x) dx
a t→∞ a

provided this limit exists. The improper integral is called convergent if the
corresponding limit exists and divergent otherwise.
R∞
Example 1. Compute 1 x12 dx.

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