The function s(t) = t° - 12t + 3 gives the distance from a starting point at time t of a particle moving along a line. Find the velocity and acceleration functions. Then find the velocity and...


The function s(t) = t° - 12t + 3 gives the distance from a starting point at time t of a particle moving along a line. Find<br>the velocity and acceleration functions. Then find the velocity and acceleration at t=0 and t= 1. Assume that time is<br>measured in seconds and distance is measured in centimeters. Velocity will be in centimeters per second (cm/sec)<br>and acceleration in centimeters per second per second (cm/sec

Extracted text: The function s(t) = t° - 12t + 3 gives the distance from a starting point at time t of a particle moving along a line. Find the velocity and acceleration functions. Then find the velocity and acceleration at t=0 and t= 1. Assume that time is measured in seconds and distance is measured in centimeters. Velocity will be in centimeters per second (cm/sec) and acceleration in centimeters per second per second (cm/sec"). The velocity function is v(t) = (Simplify your answer.) The acceleration function is a(t) = %3D (Simplify your answer.) The velocity at t= 0 is v(0) = (Simplify your answer.) cm/sec. The velocity at t= 1 is v(1) = cm/sec. (Simplify your answer.) cm/sec . The acceleration at t= 0 is a(0) = (Simplify your answer.) The acceleration at t= 1 is a(1) =| cm/sec. (Simplify your answer.)

Jun 05, 2022
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