Evaluate the ine integrat ſvø• dr for the following function of and oriented curve C (a) using a parametric description

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Evaluate the ine integrat ſvø• dr for the following function of and oriented curve C (a) using a parametric description

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Evaluate The Ine Integrat Svo Dr For The Following Function Of And Oriented Curve C A Using A Parametric Description 1
Evaluate The Ine Integrat Svo Dr For The Following Function Of And Oriented Curve C A Using A Parametric Description 1 (25.32 KiB) Viewed 23 times
Evaluate The Ine Integrat Svo Dr For The Following Function Of And Oriented Curve C A Using A Parametric Description 2
Evaluate The Ine Integrat Svo Dr For The Following Function Of And Oriented Curve C A Using A Parametric Description 2 (25.32 KiB) Viewed 23 times
Evaluate The Ine Integrat Svo Dr For The Following Function Of And Oriented Curve C A Using A Parametric Description 3
Evaluate The Ine Integrat Svo Dr For The Following Function Of And Oriented Curve C A Using A Parametric Description 3 (12.49 KiB) Viewed 23 times
Evaluate the ine integrat ſvø• dr for the following function of and oriented curve C (a) using a parametric description of C and evaluating the integral directly, and (b) using the Fundamental Theorem for line integrals x² + y² +2² = (, , h) com as for 5 4 2 C. r(t) = cost sint 4 GEBED dt (Type exact answers.) (b) Select the correct choice below and fill in the answer boxes) to complete your choice Type exact answers) OAB is the last point on the curve, then the value of the line integral is) OB. As the first point on the curve, ) and is the last point on the curvo ( CUD) then the value of the line integralis (A) - B). O it is the first point on the curve then the value of the line integral is (A) OD. A is the first point on the curve, and B is the last point on the curve, C. then the value of the line Integral is 0(8) -(A) Svpoden Using either mothod C (Type an exact answer

Use Green's Theorem to evaluate the following line integral. fray-go Kdy - 9 dx, where (19) = (2x2,8y?) and C is the upper half of the unit circle and the line segment - 15x51 oriented clockwise, С fray -g dx = с (Type an exact answer, using as needed.)
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