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AP Calculus BC/Unit 8: Applications of Integration
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Position from Velocity with an Initial Value

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A particle’s velocity is described by the function v(t)=4−tv(t) = 4 - t. If the particle’s position at time t=1t=1 is s(1)=3s(1)=3, which of the following equations represents the position function s(t)s(t)?

A

s(t)=∫1t(4−r) drs(t)=\int_{1}^{t} (4 - r)\,dr

B

s(t)=3+∫1t(4−r) drs(t)=3+\int_{1}^{t} (4 - r)\,dr

C

s(t)=3+∫t1(4−r) drs(t)=3+\int_{t}^{1} (4 - r)\,dr

D

s(t)=3−∫1t(4−r) drs(t)=3-\int_{1}^{t} (4 - r)\,dr

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