Here are the reposted study guides from previous units ( to study for the FRQ's): The test will consist of the same questions in a different order
Monday, June 4 - No Calculator Multiple Choice and FRQ (scientific calculator allowed and recommended) Part (c), approximate the distance between particles P and Q at time t = 2.8.The Final exam will take place over two days: Using the result from part (b) and the function V Q from (d) At time t = 0, particle Q is at position x = −90. Find the distance traveled by particle Q during the interval when the velocity of particle Q is at least 60 meters per hour. Find the time interval during which the velocity of particle Q is at least 60 meters per hour. (c) A second particle, Q, also moves along the x-axis so that its velocity for 0 ≤ t ≤ 4 is given by
(b) Use a trapezoidal sum with the three subintervals, , and to approximate the Particle P, equals 0 meters per hour per hour. (a) Justify why there must be at least one time t, for 0.3 ≤ t ≤ 2.8, at which V P'(t), the acceleration of
Particle P is at the origin at time t = 0. Selected values of V p(t) are shown in the tableĪbove. The velocity of a particle, P, moving along the x-axis is given by the differentiable function V p, where V p(t) is measured in meters per hour and t is measured in hours. (t = 5)? ExplainĪP Calculus AB 2019 Free Response Question 2Ģ. (d) Is the rate of change in the number of fish in the lake increasing or decreasing at 5 A.M. (c) At what time t, for 0 ≤ t ≤ 8, is the greatest number of fish in the lake? Justify (b) What is the average number of fish that leave the lake per hour over the 5-hour period from (a) How many fish enter the lake over the 5-hour period from midnight (t = 0) to 5 A.M. Both E(t) and L(t) are measured in fish per hour,Īnd t is measured in hours since midnight (t = 0). Fish leave the lake at a rate modeled by the function
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