1922 Evaluate the line integral with respect to s along the curve C. C11 + x dsC : r(t)

Chapter 15, Problem 19

(choose chapter or problem)

Evaluate the line integral with respect to $s$ along the curve $C$.

$\int_{C} \frac{1}{1+x} d s$

$C: r(t)=t i+\frac{2}{3} t^{3 / 2} j \quad(0 \leq t \leq 3)$

Equation Transcription:

$s$

$C$

$\int\limits_{C}^{\ }\frac{1}{1+x}ds$

$C:r(t)=t\ i\ +{\frac{2}{3}t}^{3/2}j$ $(0\leq{}t\leq{}3)$

Text Transcription:

integral_C 1/1+x ds

C: r(t) = t i + 2/3 t^3/2 j (0 leq t leq 3)

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