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Evaluate the integrals in Exercises 1–12. 1. /e'sin e') 'cos (3e' – 2) dt e*sin (e*) dx 2. -1/4 TT 3. 4. 2 cot пx dx tan dx 1/6 cos t - dt 5. 6. e* sec e" dx 1 – sin t 7. / ` In (x cos (1 – Inv) 8. 5) dx dv ~ 32 dx 5x 9. dx 10. 11. Viax dx xVIn x 12. (1 + Int)tlnt dt

Evaluate the integrals in Exercises 1–12. 1. /e'sin e') 'cos (3e' – 2) dt e*sin (e*) dx 2. -1/4 TT 3. 4. 2 cot пx dx tan dx 1/6 cos t - dt 5. 6. e* sec e" dx 1 – sin t 7. / ` In (x cos (1 – Inv) 8. 5) dx dv ~ 32 dx 5x 9. dx 10. 11. Viax dx xVIn x 12. (1 + Int)tlnt dt

Linear Algebra: A Modern Introduction
Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter6: Vector Spaces
Section6.6: The Matrix Of A Linear Transformation
Problem 29EQ
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Evaluate the integrals in Exercises 1–12. 1. /e'sin e') 'cos (3e' – 2) dt e*sin (e*) dx 2. -1/4 TT 3. 4. 2 cot пx dx tan dx 1/6 cos t - dt 5. 6. e* sec e" dx 1 – sin t 7. / ` In (x cos (1 – Inv) 8. 5) dx dv ~ 32 dx 5x 9. dx 10. 11. Viax dx xVIn x 12. (1 + Int)tlnt dt
Transcribed Image Text:Evaluate the integrals in Exercises 1–12. 1. /e'sin e') 'cos (3e' – 2) dt e*sin (e*) dx 2. -1/4 TT 3. 4. 2 cot пx dx tan dx 1/6 cos t - dt 5. 6. e* sec e" dx 1 – sin t 7. / ` In (x cos (1 – Inv) 8. 5) dx dv ~ 32 dx 5x 9. dx 10. 11. Viax dx xVIn x 12. (1 + Int)tlnt dt
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