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此套Section I试卷共分两个部分组成
Part A计时55分钟,共28题
Part B计时50分钟,共17题
每道大题含有不同数量的小题
Part A需使用铅笔,无计算器
Part B可使用绘图计算器
完整版下载链接见文末
Section I,Part A,不可使用任何计算器: 4)The values of a continuous function f for selected values of x are given in the table above. What is the value of the left Riemann sum approximation to using the subintervals [0, 25 ], [25, 30], and [30, 50] ?
7)If f(x) = x2 -4 and g is a differentiable function of x, what is the derivative of f(g(x))?
8)A particle moves in the xy-plane with position given by (x(t),y(t)) = (5-2t,t2-3) at time t. In which direction is the particle moving as it passes through the point (3,-2)?
9)Let y =f(x) be the solution to the differential equation dy/dx=2y-x with initial condition f(1) =2. What is the approximation for f(0) obtained by using Euler's method with two steps of equal length starting at x=1?
Section II,Part B,请使用Graphing Calculator: 77)The graphs of the differentiable functions f and g are shown above. If the function p is defined by p(x) = f(x)g(x), which of the following must be true about p', the derivative of p?
78)The rate at which motor oil is leaking from an automobile is modeled by the function L defined by L(t) = 1+sin(t2) for time t≥0. L(t) is measured in liters per hour, and t is measured in hours. How much oil leaks out of the automobile during the first half hour?
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