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What is tmax, the longest time after the dragster begins to accelerate that you can possibly run into the back of the dragster if you continue at your initial velocity? ► View Available Hint(s) tmax = Submit Part B ΠΙ ΑΣΦ ? Assuming that the dragster has started at the last instant possible (so your front bumper almost hits the rear of the dragster at t = tmax), find your distance from the dragster when he started. If you calculate positions on the way to this solution, choose coordinates so that the position of the drag car is 0 at t = 0. Remember that you are solving for a distance (which is a magnitude, and can never be negative), not a position (which can be negative).

What is tmax, the longest time after the dragster begins to accelerate that you can possibly run into the back of the dragster if you continue at your initial velocity? ► View Available Hint(s) tmax = Submit Part B ΠΙ ΑΣΦ ? Assuming that the dragster has started at the last instant possible (so your front bumper almost hits the rear of the dragster at t = tmax), find your distance from the dragster when he started. If you calculate positions on the way to this solution, choose coordinates so that the position of the drag car is 0 at t = 0. Remember that you are solving for a distance (which is a magnitude, and can never be negative), not a position (which can be negative).

College Physics
College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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the tires at high speed to heat the tread and make the rubber sticky.) You drive at a constant speed of vo toward the stopped dragster, not slowing down in the face of the imminent collision. The dragster driver sees you coming but waits until the last instant to put down the hammer, accelerating from the starting line at constant acceleration, a. Let the time at which the dragster starts to accelerate be t = 0. Figure 1 of 1 > What is tmax, the longest time after the dragster begins to accelerate that you can possibly run into the back of the dragster if you continue at your initial velocity? ► View Available Hint(s) tmax = Submit Part B Η ΑΣΦ ***** Review | Constants ? Assuming that the dragster has started at the last instant possible (so your front bumper almost hits the rear of the dragster at t = tmax), find your distance from the dragster when he started. If you calculate positions on the way to this solution, choose coordinates so that the position of the drag car is 0 at t = 0. Remember that you are solving for a distance (which is a magnitude, and can never be negative), not a position (which can be negative).
Transcribed Image Text:the tires at high speed to heat the tread and make the rubber sticky.) You drive at a constant speed of vo toward the stopped dragster, not slowing down in the face of the imminent collision. The dragster driver sees you coming but waits until the last instant to put down the hammer, accelerating from the starting line at constant acceleration, a. Let the time at which the dragster starts to accelerate be t = 0. Figure 1 of 1 > What is tmax, the longest time after the dragster begins to accelerate that you can possibly run into the back of the dragster if you continue at your initial velocity? ► View Available Hint(s) tmax = Submit Part B Η ΑΣΦ ***** Review | Constants ? Assuming that the dragster has started at the last instant possible (so your front bumper almost hits the rear of the dragster at t = tmax), find your distance from the dragster when he started. If you calculate positions on the way to this solution, choose coordinates so that the position of the drag car is 0 at t = 0. Remember that you are solving for a distance (which is a magnitude, and can never be negative), not a position (which can be negative).
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