# HW10 - padilla(tp5647 – HW10 – cheng –(57455 1 This...

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Unformatted text preview: padilla (tp5647) – HW10 – cheng – (57455) 1 This print-out should have 17 questions. Multiple-choice questions may continue on the next column or page – find all choices before answering. 001 10.0 points Evaluate the integral I = integraldisplay 1 integraldisplay 2 1 (4 x + 2 x 2 y ) dydx . 1. I = 1 2. I = 3 2 3. I = 3 4. I = 5 2 5. I = 2 002 10.0 points Evaluate the iterated integral I = integraldisplay 4 1 braceleftBig integraldisplay 4 1 parenleftBig x y + y x parenrightBig dy bracerightBig dx . 1. I = 4 ln 15 2 2. I = 15ln 4 3. I = 15 2 ln 15 4. I = 15 2 ln 4 5. I = 4 ln15 6. I = 15ln 15 2 003 10.0 points Determine the value of the double integral I = integraldisplay integraldisplay A 3 xy 2 4 + x 2 dA over the rectangle A = braceleftBig ( x, y ) : 0 ≤ x ≤ 3 ,- 3 ≤ y ≤ 3 bracerightBig , integrating first with respect to y . 1. I = 27 2 ln parenleftBig 13 4 parenrightBig 2. I = 27 2 ln parenleftBig 4 13 parenrightBig 3. I = 27 2 ln parenleftBig 13 8 parenrightBig 4. I = 27 ln parenleftBig 4 13 parenrightBig 5. I = 27 ln parenleftBig 13 4 parenrightBig 6. I = 27 ln parenleftBig 13 8 parenrightBig 004 10.0 points Calculate the value of the double integral I = integraldisplay integraldisplay A x cos( x + y ) dxdy when A is the rectangle braceleftBig ( x, y ) : 0 ≤...
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## This note was uploaded on 03/31/2010 for the course M 408 K m 408 k taught by Professor G during the Spring '09 term at University of Texas-Tyler.

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HW10 - padilla(tp5647 – HW10 – cheng –(57455 1 This...

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