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Let T : D* rightarrow D be defined by T (s, t) = (s/3 - 2t / 3, (s + t) / 3), where D* = {(s, t) : 2 le s le 4, -3 le t le 0. Evaluate

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Evaluate the line integral \int_C \mathbf{F}\cdot d\mathbf{r}, where \mathbf{F}(x,y,z) = -3x\mathbf{i} + 3y\mathbf{j} - z\mathbf{k} and C is given by the vector function \mathbf{r}(t) = \langle \sin t, \cos t, t \rangle, \quad \ 0\le t \le 3\pi/2.

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Please include all the steps taken to reach the answer, no stepsno pts.

Let T : D* rightarrow D be defined by T (s, t) = (s/3 - 2t / 3, (s + t) / 3), where D* = {(s, t) : 2 le s le 4, -3 le t le 0. Evaluate

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Please include all the steps taken to reach the answer, no stepsno pts. Let T : D* rightarrow D be defined by T (s, t) = (s/3 - 2t / 3, (s + t) / 3), where D* = {(s, t) : 2 le s le 4, -3 le t le 0. Evaluate

Related textbook solutions

Calculus

Single Variable Calculus: Early Transcendentals

CALCULUS:EARLY TRANSCENDENTALS

Related questions

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Please include all the steps taken to reach the answer, no stepsno pts.

Let T : D* rightarrow D be defined by T (s, t) = (s/3 - 2t / 3, (s + t) / 3), where D* = {(s, t) : 2 le s le 4, -3 le t le 0. Evaluate