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Techniques of Integration Evaluate each of the following by using either Integration by Parts, Trig Substitution, or Trig Integrals: a) ſe-* sin(x) dx b) S (In x)² dx c) S dx 1. d) J JA- e) S csc³x cot³x dx f) S dx dx X²VX² + 4 Miscellaneous Integration Techniques: Evaluate the following integrals using a technique learned in class. x2+5 dx x²+16 1 b) S: c) S dx 3x2+10 V-x² +10x 1+2x d) S; dx x² +4x+8 e) L16x – x² + 7| dx f) S* /1– sin(x) dx

Techniques of Integration Evaluate each of the following by using either Integration by Parts, Trig Substitution, or Trig Integrals: a) ſe-* sin(x) dx b) S (In x)² dx c) S dx 1. d) J JA- e) S csc³x cot³x dx f) S dx dx X²VX² + 4 Miscellaneous Integration Techniques: Evaluate the following integrals using a technique learned in class. x2+5 dx x²+16 1 b) S: c) S dx 3x2+10 V-x² +10x 1+2x d) S; dx x² +4x+8 e) L16x – x² + 7| dx f) S* /1– sin(x) dx

Functions and Change: A Modeling Approach to College Algebra (MindTap Course List)
Functions and Change: A Modeling Approach to College Algebra (MindTap Course List)
6th Edition
ISBN:9781337111348
Author:Bruce Crauder, Benny Evans, Alan Noell
Publisher:Bruce Crauder, Benny Evans, Alan Noell
ChapterA: Appendix
SectionA.2: Geometric Constructions
Problem 10P: A soda can has a volume of 25 cubic inches. Let x denote its radius and h its height, both in...
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Techniques of Integration Evaluate each of the following by using either Integration by Parts, Trig Substitution, or Trig Integrals: a) ſe-* sin(x) dx b) S (In x)² dx c) S dx 1. d) S dx e) ſ csc³x cot³x dx f) S dx х2 уx2 + 4 Miscellaneous Integration Techniques: Evaluate the following integrals using a technique learned in class. x2+5 1 a) S10 dx b) S dx x²+16 c) Sor dx 3x2+10 V-x²+10x 1+2x d) S dx x²+4x+8 e) L16x – x? + 7| dx f) S* V1- sin(x) dx 4
Transcribed Image Text:Techniques of Integration Evaluate each of the following by using either Integration by Parts, Trig Substitution, or Trig Integrals: a) ſe-* sin(x) dx b) S (In x)² dx c) S dx 1. d) S dx e) ſ csc³x cot³x dx f) S dx х2 уx2 + 4 Miscellaneous Integration Techniques: Evaluate the following integrals using a technique learned in class. x2+5 1 a) S10 dx b) S dx x²+16 c) Sor dx 3x2+10 V-x²+10x 1+2x d) S dx x²+4x+8 e) L16x – x? + 7| dx f) S* V1- sin(x) dx 4
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