The function s(t) describes the positio of a particle moving along a coordinate line, where s is in feet and t is in seconds. s(t) = 1* – 3212 + 256, t20 If appropriate, enter answers in radical form. Use inf to represent co. (a) Find the velocity and acceleration functions. v(t): a(t): (b) Find the position, velocity, speed, and acceleration at t 3. Position (ft): Velocity (ft/sec): Speed (ft/sec): Acceleration (ft/sec?): (c) At what times is the particle stopped? Enter as a comma-separated list. t=

The function s(t) describes the positio of a particle moving along a coordinate line, where s is in feet and t is in seconds. s(t) = 1* – 3212 + 256, t20 If appropriate, enter answers in radical form. Use inf to represent co. (a) Find the velocity and acceleration functions. v(t): a(t): (b) Find the position, velocity, speed, and acceleration at t 3. Position (ft): Velocity (ft/sec): Speed (ft/sec): Acceleration (ft/sec?): (c) At what times is the particle stopped? Enter as a comma-separated list. t=

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Description: The function s(t) describes the positionof a particle moving along a coordinate line,where s is in feet and t is in seconds.s(t) = t* – 32t? + 256,t > 0If appropriate, enter answers in radical form.Use inf to represent co.(a) Find the velocity and a

Physics for Scientists and Engineers with Modern Physics

10th Edition

ISBN:9781337553292

Author:Raymond A. Serway, John W. Jewett

Publisher:Raymond A. Serway, John W. Jewett

Chapter3: Vectors

Section: Chapter Questions

Problem 35AP: A person going for a walk follows the path shown in Figure P3.35. The total trip consists of four...

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A person going for a walk follows the path shown in Figure P3.35. The total trip consists of four straight-line paths. At the end of the walk, what is the persons resultant displacement measured from the starting point? Figure P3.35
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A certain person walks 80 cm north, 60 cm south and 30 cm north. What is the displacement? size of the displacement _______ direction of the displacement ________
Instruction: Read the problems carefully and provide complete solutions with derivation of formulas (integrals and derivatives). Use two decimal places for final answers only. Final answers shown below are incomplete.
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