If C is the curve represented by the equationsx = sin t, y = cost, z = t (0 t 2)then C y

Chapter 15, Problem 3

(choose chapter or problem)

If \(C\) is the curve represented by the equations

\(x=\sin t, \ \ \ \ \ \quad y=\cos t, \ \ \ \ \ \quad z=t \ \ \ \ \ \quad(0 \leq t \leq 2 \pi)\)

then \(\int_{c} \ y \ d x-x \ d y+d z\) =__________.

Equation Transcription:

C

x = sin t

y = cos t

z =t

(0  t  2)

 y dx − x dy + dz

Text Transcription:

C

x = sin t

y = cos t

z =t

(0 leq t leq 2pi)

integral_c y dx − x dy + dz

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