MATH 131 Midterm: MATH 131 UMass Amherst m131-spring2005 Exam f-F01-S01
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Mathematics 131: final, may 22, 2001: consider the function h(t) = T2 + 2t + 1, kt t2+1 , t2 2t + 3, t 1. 1 < t < 1 t 1: find the value of k that makes h(t) a continuous function. 2x2 x + 3: evaluate limx , what is the horizontal asymptote to the graph of f (x)? f (x), a waterskier skis over a straight ramp. Her speed is 13 m/s in the direction of the slope of the ramp (i. e. , not horizontally). Mathematics 131: final, december 19, 2001: consider the function f (x) = x2 + x + k, x 0 kex, kex, Find both of them: find the two intervals in the domain of g(x) on which g(x) is decreasing, a car starts 10 miles south of an intersection and travels north at 20 miles per hour.
