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    Homework 3. Due: Thursday, 15 February 2018 Work Independently. Show All Necessary Solutions

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    Kenneth Dionysus Santos
    Homework 3 is due on February 15th, 2018. Students should work independently and show all solutions for the following problems: (1) Evaluate two double integrals, one involving (xy + 1) and the other involving ey−y^2, and (2) Set up an iterated double integral to find the volume of a solid bounded above by z = 10 - 4x - 2y, below by the xy-plane, and on the sides by several planes.

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    Homework 3. Due: Thursday, 15 February 2018 Work Independently. Show All Necessary Solutions

    Uploaded by

    Kenneth Dionysus Santos
    16 views1 page
    Homework 3 is due on February 15th, 2018. Students should work independently and show all solutions for the following problems: (1) Evaluate two double integrals, one involving (xy + 1) and the other involving ey−y^2, and (2) Set up an iterated double integral to find the volume of a solid bounded above by z = 10 - 4x - 2y, below by the xy-plane, and on the sides by several planes.

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    Homework 3 is due on February 15th, 2018. Students should work independently and show all solutions for the following problems: (1) Evaluate two double integrals, one involving (xy + 1) and the other involving ey−y^2, and (2) Set up an iterated double integral to find the volume of a solid bounded above by z = 10 - 4x - 2y, below by the xy-plane, and on the sides by several planes.

    Copyright:

    © All Rights Reserved
    Download as PDF, TXT or read online from Scribd
    Download as pdf or txt
    16 views1 page

    Homework 3. Due: Thursday, 15 February 2018 Work Independently. Show All Necessary Solutions

    Uploaded by

    Kenneth Dionysus Santos
    Homework 3 is due on February 15th, 2018. Students should work independently and show all solutions for the following problems: (1) Evaluate two double integrals, one involving (xy + 1) and the other involving ey−y^2, and (2) Set up an iterated double integral to find the volume of a solid bounded above by z = 10 - 4x - 2y, below by the xy-plane, and on the sides by several planes.

    Copyright:

    © All Rights Reserved
    Download as PDF, TXT or read online from Scribd
    Download as pdf or txt
    of 1

    Homework 3.

    due: Thursday, 15 February 2018


    Work independently. Show all necessary solutions.

    1. Evaluate the following double integrals.


    Z 1Z 1
    x
    (a) 2
    dydx
    0 0 (xy + 1)
    Z 2 Z 2−x
    2 2
    (b) ey−y dydx
    1 0

    2. SET UP an iterated double integral that gives the volume of the solid bounded above by the surface
    z = 10 − 4x − 2y, below by the xy-plane, and on the sides by the planes y = 0, y = 3x, and x = 1.

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