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Particle Position From Velocity Vector

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A particle moving in the xyxy-plane has a velocity vector given by v(t)=⟨1t+1,te−t⟩\displaystyle \mathbf{v}(t) = \left\langle \frac{1}{t+1}, t e^{-t} \right\rangle for time t≥0\displaystyle t \ge 0. If the particle’s position is (−1,2)\displaystyle (-1, 2) at time t=0\displaystyle t=0, what is its distance from the origin at time t=2\displaystyle t=2?

A

1.847\displaystyle 1.847

B

4.183\displaystyle 4.183

C

2.596\displaystyle 2.596

D

3.225\displaystyle 3.225

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