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Section 16.7

TRIPLE INTEGRAL OVER A BOX. Consider a function w = f (x, y, z) of three variables defined on the box B given byDivide B into sub-boxes by dividing the interval [a, b] into l subintervals of equal width ?x, dividing [c, d] into m subintervals of equal width ?y, and dividing [r, s] into n subinte

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Section 16.7

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    1. Section 16.7 Triple Integrals

    2. TRIPLE INTEGRAL OVER A BOX

    3. TRIPLE INTEGRAL OVER A BOX (CONTINUED)

    4. TRIPLE INTEGRAL OVER A BOX (CONCLUDED)

    5. FUBINIS THEOREM FOR TRIPLE INTEGRAL

    6. EXAMPLE

    7. TRIPLE INTEGRAL OVER A BOUNDED REGION

    8. TYPE 1 REGIONS

    9. TYPE 1 REGIONS (CONTINUED)

    10. TYPE 1 REGIONS (CONCLUDED)

    11. EXAMPLE

    12. TYPE 2 REGIONS

    13. TYPE 3 REGIONS

    14. EXAMPLE

    15. VOLUME AND TRIPLE INTEGRALS

    16. EXAMPLE

    17. MASS

    18. MOMENTS

    19. CENTER OF MASS

    20. MOMENTS OF INERTIA

    21. EXAMPLE

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