![]() (d) For 0 ≤ t ≤ 8, is there a time t when the rate at which water is pumped into the tank is the same as the rate at which water is removed from the tank? Explain why or why not. (c) Use your answer from part (b) to find an estimate of the total amount of water in the tank, to the nearest liter, at the end of 8 hours. Is this an overestimate or an underestimate of the total amount of water removed? Give a reason for your answer. (b) Use a left Riemann sum with the four subintervals indicated by the table to estimate the total amount of water removed from the tank during the 8 hours. At time t = 0, there are 50,000 liters of water in the tank. Selected values of R(t) are shown in the table above. ![]() Water is removed from the tank at a rate modeled by R(t) liters per hour, where R is differentiable and decreasing on 0 ≤ t ≤ 8. Water is pumped into a tank at a rate modeled by W(t) = 2000e -t 2/20 liters per hour for 0 ≤ t ≤ 8, where t is measured in hours.An AP Calculus AB Exam from 2012, previously available only through your AP Course Audit account. Questions And Worked Solutions For AP Calculus AB 2016ĪP Calculus AB 2016 Free Response Questions - Complete Paper (pdf)ĪP Calculus AB 2016 Free Response Question 1 Looking for sample multiple-choice and free response questions You can find them in: The AP Calculus Course and Exam Description(Fall 2019) (.pdf/2.29MB), which has everything you need to know about the course and exam. ![]()
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