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Velocity Vector and Magnitude from Position

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The position of a particle in the plane at time tt is given by the vector function p⃗(t)=(2∗t+1) i+(3∗t−2) j\vec{p}(t)=(2*t+1)\,\mathbf{i}+(3*t-2)\,\mathbf{j}. Which of the following gives the velocity vector and its magnitude at time t=2t=2?

A

v⃗(2)=⟨2,3⟩with magnitude 13\vec{v}(2)=\langle 2,3\rangle\quad \text{with magnitude } \sqrt{13}

B

v⃗(2)=⟨4,5⟩with magnitude 41\vec{v}(2)=\langle 4,5\rangle\quad \text{with magnitude } \sqrt{41}

C

v⃗(2)=⟨2,3⟩with magnitude 5\vec{v}(2)=\langle 2,3\rangle\quad \text{with magnitude } 5

D

v⃗(2)=⟨2∗t,3∗t⟩with magnitude (2∗t)2+(3∗t)2\vec{v}(2)=\langle 2*t,3*t\rangle\quad \text{with magnitude } \sqrt{(2*t)^2+(3*t)^2}

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