Let r1(t)=3ti + 4t2j and r2(t) = 4t2i + 3tj represent the position of particels 1 and 2, respective

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Let (r_1 ) ⃗(t)=(3ti ̂+〖4t〗^2 j ̂ ) represent the positions of particles 1 and 2 respectively as a Let (r_1 ) ⃗(t)=(3ti ̂+〖4t〗^2 j ̂ ) represent the positions of particles 1 and 2 respectively as a
Let r1(t)=3ti^ +4t2j^ and r2 (t)=4t2i^ +3tj^. Represent the positions of particles 1 Let r1(t)=3ti^ +4t2j^ and r2 (t)=4t2i^ +3tj^. Represent the positions of particles 1
Letr1#8594;(t)=3ti^+4t2j^andr2#8594;(t)=4t2i^+3tj^represent the positions of particles 1 and 2, .... Letr1#8594;(t)=3ti^+4t2j^andr2#8594;(t)=4t2i^+3tj^represent the positions of particles 1 and 2, ....
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A particle moves from position \(\vec{r}_1=3 \hat{i}+2 \hat{j}-6 \hat{k}\) to position \(\vec{r}.... A particle moves from position \(\vec{r}_1=3 \hat{i}+2 \hat{j}-6 \hat{k}\) to position \(\vec{r}....
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The position of a particle is given by r(t)=4ti^+2t^2j^+5k^. Find mag.and dir of velocity w.r.t to x The position of a particle is given by r(t)=4ti^+2t^2j^+5k^. Find mag.and dir of velocity w.r.t to x