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For Exercises 1-8, evaluate the given triple integral. 1. LLL I xyzdzdydx 2. Jo xy x2 sinzdzdydx III ze* dzdydz 3. 4. r1/y IIT Pzdxdzdy 1I yzdxdzdy 5. 6. Jo с1-х с1-х-у 11| 1dxdydz I 1dzdydx Jo 7. 8. 9. Let M be a constant. Show that S S M dxdydz= M(z,– z,)(y2 – Y1)(x2 – x1). Jx1

For Exercises 1-8, evaluate the given triple integral. 1. LLL I xyzdzdydx 2. Jo xy x2 sinzdzdydx III ze* dzdydz 3. 4. r1/y IIT Pzdxdzdy 1I yzdxdzdy 5. 6. Jo с1-х с1-х-у 11| 1dxdydz I 1dzdydx Jo 7. 8. 9. Let M be a constant. Show that S S M dxdydz= M(z,– z,)(y2 – Y1)(x2 – x1). Jx1

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Please answer question 9. Please give full explanation to the answer. 

For Exercises 1-8, evaluate the given triple integral. 1. LLL I xyzdzdydx 2. xy x2 sinzdzdydx IIT ze* dxdydz 3. 4. r1/y IIT Pzdxdzdy 1I yzdxdzdy 5. 6. Jo с1-х с1-х-у 11| 1dxdydz | 1dzdydx 7. 8. 9. Let M be a constant. Show that ſ S M dxdydz = M(z, – z,)(y2 – yı)(x2 – x1).
Transcribed Image Text:For Exercises 1-8, evaluate the given triple integral. 1. LLL I xyzdzdydx 2. xy x2 sinzdzdydx IIT ze* dxdydz 3. 4. r1/y IIT Pzdxdzdy 1I yzdxdzdy 5. 6. Jo с1-х с1-х-у 11| 1dxdydz | 1dzdydx 7. 8. 9. Let M be a constant. Show that ſ S M dxdydz = M(z, – z,)(y2 – yı)(x2 – x1).
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