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AP Calculus AB/Unit 8: Applications of Integration
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Particle Motion Initial Value Problem

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A particle moves along the xx-axis. For time t≥0t \geq 0, its acceleration is given by a(t)=3cos⁡t−2a(t) = 3\cos t - 2. The particle’s initial velocity is v(0)=4v(0) = 4, and its initial position is x(0)=−2x(0) = -2. The position of the particle at time tt is given by x(t)=x(t) =

A

−3cos⁡t−t2+4t+1-3\cos t - t^2 + 4t + 1

B

−3cos⁡t−t2+4t−2-3\cos t - t^2 + 4t - 2

C

3sin⁡t−2t2+4t−23\sin t - 2t^2 + 4t - 2

D

−3cos⁡t−t2+4t+3-3\cos t - t^2 + 4t + 3

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