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MATH 32B Lecture 6: [Wk6.Fri] Surface Integration (Scalar and Vector)

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<picture><source srcset="https://prealliance-textbook-qa.oneclass.com/qa_images/homework_help/question/qa_images/72/7276721.webp" type="image/webp"></source><img src="https://prealliance-textbook-qa.oneclass.com/qa_images/homework_help/question/qa_images/72/7276721.png" alt=""></picture> <div id="chf" class="hidden">9. Path Integration. Suppose f is a continuous scalar function and let C be a level curve r, y) ds in terms of of f, ie., C = {(z, y) | f(z, y) = k} for some constant k. Express k and the arclength of C 1.e f( </div>

the vector field F= (x+2y)i +(2x+y)j is conservative. find a scalar potential f and evaluate the line integral over any smooth surface C connection A(0,0) to B (1,1)

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MATH 32B Lecture 6: [Wk6.Fri] Surface Integration (Scalar and Vector)

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