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Problem 2 Suppose C is a curve of length (, and f(x, y) is a continuous function that is defined on a region D that contains

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let the curve C defined par ametri cally by x=x(t),y=y(1), 1 = a to b >f(x().>()sM, te[a,b].C lies in D Де(t).y(t)),F(1)) +(y

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Problem 2 Suppose C is a curve of length (, and f(x, y) is a continuous function that is defined on a region D that contains C and f(x,y) < M for all (x, y) E D. Show that f(x, y)ds 3 Me Hint: Use...
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