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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:
2)What is the slope of the line tangent to the graph of y=ln(2x)at the point where x=4?
9)The function f has a first derivative given by f'(x) = x(x-3)2 (x+1). At what values of x does f have a relative maximum?
13)A rectangular area is to be enclosed by a wall on one side and fencing on the other three sides. If 18 meters of fencing are used, what is the maximum area that can be exclosed?
14)Let P(x) = 3-3x2+6x4 be the fourth-degree Taylor polynomial for the function f about x = 0. What is the value of f(4)(0)?
Section II,Part B,请使用Graphing Calculator:
76)The figure above shows the graph of the differentiable function f for 1≤ x ≤ 5. Which of the following could be the x-coordinate of a point at which the line tangent to the graph of f is parallel to the secant line through the points (1,f(1)) and (5,f(5))?
82)The figure above shows the graph of f', the derivative of function f, for -6 < x < 8. Of the following, which best describes the graph of f on the same interval?
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