翰林国际教育全网首发
力争超快速发布最全资料
助你在升学路上一帆风顺
为你的未来保驾护航
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)Which of the following is an equation of the line tangent to the graph of x2-3xy = 10 at the point (1,-3)?
7)A population y changes at a rate modeled by the differential equation dy/dt=0.2y(1000-y), where t is measured in years. What are all values of y for which the population is increasing at a decreasing rate?
9)Let y = f(x) be the solution to the differential equation dy/dx = 2x +y with initial condition f(1) = 0. What is the approximation for f(2) obtained by using Euler's method with two steps of equal length, starting at x= 1?
18)The graph of the function f, consisting of two line segments, is shown in the figure above. Let g be the function given by g(x) = 2x+1, and let h be the function given by h(x) = f(g(x)). What is the value of h'(1)?
Section II,Part B,请使用Graphing Calculator: 76)Let f be a function whose derivative is given by f ' (x) = ln(x4 +5x3 +x2 -7x +28). On the open interval (-4,1), at which of the following values of x does f attain a relative maximum?
77)The function f has the properties indicated in the table above. Which of the following must be true?
© 2024. All Rights Reserved. 沪ICP备2023009024号-1