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此套Section I試卷共分兩個部分組成
Part A計時55分鐘,共28題
Part B計時50分鐘,共17題
每道大題含有不同數量的小題
Part A需使用鉛筆,無計算器
Part B可使用繪圖計算器
完整版下載鏈接見文末
Section I,Part A,不可使用任何計算器: 6)The slope of the line tangent to the graph of y=ln(1-x) at x = -1 is
(A)1-
(B)-1/2
(C)1/2
(D)ln2
(E) 1
7)Let y = f(x) be the solution to the differential equation dy/dx = f'(x) with initial condition f(x)=3. Selected values of f' are given in the table above. What is the approximation for f(2.4) if Euler’s method is used, starting at x=2 with two steps of equal size?
11)The function f is continuous on the closed interval [0,6] and has values as shown in the table above. Using the intervals [0,2],[2,4] and [4,6], what is the approximation of
obtained from a midpoint Riemann sum?
14)The figure above shows the graph of a function f. Which of the following could be the second-degree Taylor polynomial for f about x=2?
Section II,Part B,請使用Graphing Calculator: 76)A music group expects to sell a new compact disc (CD) at the rate R(t) = 20,000e-0.12t CDs per week, where t denotes the number of weeks since the CD was first released. To the nearest thousand, how many CDs are expected to be sold during the first 12 weeks after the release?
77)Let f be a function that is continuous on the closed interval[1,3] with f(1)=10 and f(3) =18. Which of the following statements must be true?

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