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此套Section I试卷共分两个部分组成
Part A计时1小时,共30题
Part B计时45分钟,共15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: 20)A particle moves in the xy-plane so that its position for t≥0 is given by the parametric equations x=In(t+1) and y= kt2 , where k is positive constant. The line tangent to the particle's path at the point where t = 3 has slope 8. What is the value of k?
21)The table above gives the level of a person's cholesterol at different times during a 10-week treatment period. What is the average level over this 10-week period obtained by using a trapezoidal approximation with the subintervals[0,2],[2,6] and [6,10]?
27)The number of students in a cafeteria is modeled by the function P that satisfies the logistic differential equation dP/dt=(1/2000)P(200-P), where t is the time in seconds and P(0) = 25. What is the greatest rate of change, in students per second, of the number of students in the cafeteria?
28) A cube with edges of length x centimeters has volume V(x) = x3 cubic centimeters. The volume is increasing at a constant rate of 40 cubic centimeters per minute. At the instant when x = 2, what is the rate of change of x, in centimeters per minutes, with respect to time?
Section II,Part B,请使用Graphing Calculator: 76) Let f be a twice-differentiable function for all real numbers x. Which of the following additional properties guarantees that f has a relative minimum at x = c?
80)The position of an object moving along a path in the xy-plane is given by the parametric equations x(t)=5sin(πt) and y(t)=(2t-1)2. The speed of the particle at time t = 0 is
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