Solved: Finding a Position Vector by Integration In Exercises 1924, use the given

Chapter 12, Problem 21

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Finding a Position Vector by Integration In Exercises 19-24,use the given acceleration vector to find the velocity and position vectors. Then find the position at time t = 2.

\(\mathbf{a}(t)=t \mathbf{j}+t \mathbf{k}, \quad \mathbf{v}(1)=5 \mathbf{j}, \quad \mathbf{r}(1)=\mathbf{0}\)

Text Transcription:

a(t) = tj + tk, v(1) 5j. r(1) = 0

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