MAT 127 Final: S07final

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Your university id number: no calculators are allowed on this exam, please show all your work. You may use backs of pages if necessary. You may not receive full credit for a correct answer if there is no work shown. Part i: (12 pts) compute z x2 x2 dx. 2x: (15 pts) (a) use a riemann sum with n = 4 rectangles to approximate z 9 (2x + 3)9dx. 1 (you don"t need to simplify). (b) compute the exact value of the integral: (12 pts) compute z x sin(x)dx (15 pts) the feeding trough pictured below is full of slop. Find the work done by the pigs in sucking the slop out the top of the trough. 4 m: (15 pts) compute the following integral: [ 1 x2]3 dx: (16 pts) use calculus to prove that a sphere of radius r has volume v = (recall that the equation of the semicircle is y = r2.

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