- 14 1 Mean Value Theorem Illustrate 2 With An Example 2 8 R Double Integrals Describe The Region Of Integration And E 1 (51.94 KiB) Viewed 83 times
14 1. Mean value theorem. Illustrate (2) with an example 2-8 R DOUBLE INTEGRALS Describe the region of integration and e
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14 1. Mean value theorem. Illustrate (2) with an example 2-8 R DOUBLE INTEGRALS Describe the region of integration and e
14 1. Mean value theorem. Illustrate (2) with an example 2-8 R DOUBLE INTEGRALS Describe the region of integration and evaluate 2. (x + y dydi 3. flatserdi C " + y dedy 15. 4. Prob. 3. order reversed. 5. Lo - 29) dy de R 6. sinh (x +y) đc tư 100 7. Prob. 6, order reversed. 16. COS 8. xsin y dedy "O R 9-11 VOLUME Find the volume of the given region in space 9. The region beneath : = 4x + 9y and above the rectangle with vertices (0.0). (3.0). (3.2).(0.2) in the fy-plane 10. The first octant region bounded by the coordinate planes and the surfaces y = 1 - 2.2 = 1- Sketch it. 11. The region above the ry-plane and below the parabo loid == 1 - 2 + y). 17-20 MOMENTS OF INERTIA Find Illo of a mass of density Sx.x) = 1 in the regio R in the figures, which the engineer is likely to need, alon with other profiles listed in engineering handbooks 7. Ras in Prob. 13. 18. R as in Prob. 12. 19. 12-16 CENTER OF GRAVITY Find the center of gravity (1y) of a mass of density fix, y) = 1 in the given region R. 12. y mxtc 20 13. R b or 09 COIN