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The position vector of the particle is given by r(t) = (2 2t)i + (1- 2t)j m.

Mathematics

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The position vector of the particle is given by r(t)=(2sin⁡2t)i+(1−cos⁡2t)j\mathbf{r}(t) = (2\sin 2t)\mathbf{i} + (1-\cos 2t)\mathbf{j} m.
The mass of the particle is m=2 kgm = 2 \text{ kg}.

a) The velocity and the acceleration of the particle when t=π6t = \frac{\pi}{6}.

Step 1: Find the velocity vector v(t)\mathbf{v}(t) by differentiating r(t)\mathbf{r}(t) with respect to tt.

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