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Vector Valued Function Acceleration

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The position of a particle moving in the xyxy-plane is given by the vector ⟨4t3,y(2t)⟩\left\langle 4t^3, y(2t) \right\rangle, where yy is a twice-differentiable function. What is the acceleration vector of the particle at time t=12t = \dfrac{1}{2}?

A

⟨12,2y′′(1)⟩\displaystyle \left\langle 12, 2y''(1) \right\rangle

B

⟨6,4y′′(1)⟩\displaystyle \left\langle 6, 4y''(1) \right\rangle

C

⟨12,4y′′(1)⟩\displaystyle \left\langle 12, 4y''(1) \right\rangle

D

⟨3,2y′′(1)⟩\displaystyle \left\langle 3, 2y''(1) \right\rangle

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