MATH 140 Midterm: Math 140 140efsamC
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9: assume f is a continuous function on [1, 4] such that f (1) = 10, f (3) = 2 and f (4) = 2. 3 a: 3x3 x, x, x x, x4 x dx, if xy2 = + y, nd dy dx a) b) y2 1. 1 + 2xy: 2xy = 1 d) e) y2. + c: 2x3 1 + c. Final exam sample c dx: if f (x) = qcos(x2) + 1, nd f (x). cos x sin2 x a) 2 d: 0, evaluate z 1, 1. 0 x2(3 + x) dx: 1 c) 4: if f (x) = x2 1 x < 1. 3x 3 x2 x 3 ments is true: p sin(2x, x sin(x2) pcos(x2) + 1 x sin x c) d) pcos(x2) + 1. 2p 2x sin(x2: p sin(2x) pcos(x2) + 1. X2 + 3 28 x 5: evaluate lim x 5 a)
