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Velocity Vector From Parametric Equations

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The position of a particle moving in the xy-plane is described by the parametric equations x(t)=t2sin⁡(t)x(t) = t^2 \sin(t) and y(t)=1t+1y(t) = \displaystyle\frac{1}{t+1}. What is the velocity vector of the particle at time t=πt = \pi?

A

⟨−π2,1(π+1)2⟩\langle -\pi^2, \displaystyle\frac{1}{(\pi+1)^2} \rangle

B

⟨−π2,−1(π+1)2⟩\langle -\pi^2, -\displaystyle\frac{1}{(\pi+1)^2} \rangle

C

⟨2π,−1(π+1)2⟩\langle 2\pi, -\displaystyle\frac{1}{(\pi+1)^2} \rangle

D

⟨π2,−1(π+1)2⟩\langle \pi^2, -\displaystyle\frac{1}{(\pi+1)^2} \rangle

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