Mathematics, 14.01.2021 14:00 alyssa6383
A particle moves along a horizontal line. Its position function is s(t) for t is greater than or equal to 0. For each problem, find the velocity function v(t) and the acceleration function a(t).
1. s(t) = -t^4 + 12t^3
2. s(t) = -t^4 + 8t^3
Answers: 1
) and acceleration (
) are the first and second derivatives of the function position in time. That is:
, where 
. The functions velocity and aceleration are, respectively:
, where 
. The functions velocity and acceleration are, respectively:
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A particle moves along a horizontal line. Its position function is s(t) for t is greater than or equ...
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