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Kinetic Energy as a Function of Position

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The velocity of a particle of mass m moving along the x-axis is described by the function v=αx2v = \alpha x^2, where x is the position and α\alpha is a constant. Given that m=2 kgm = 2\ \mathrm{kg} and α=3 m−1s−1\alpha = 3\ \mathrm{m}^{-1}\mathrm{s}^{-1}, determine the position x at which the particle’s kinetic energy is 8 J.

A

21/4 m2^{1/4}\ \mathrm{m}

B

4/9 m\sqrt{4/9}\ \mathrm{m}

C

16/9 m\sqrt{16/9}\ \mathrm{m}

D

(8/9)1/4 m(8/9)^{1/4}\ \mathrm{m}

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