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Let L = √ (−15x³¹y² — 9x²y + 7y² ) dx + (−6x³ y − 3x³ + 10xy – 3x)dy where C' is the counterclockwise boundary of the region above the x-axis and below y = v 4 - x². Using Green's theorem, the value of sin(L³ /8) is -0.821 0.767 0.920 0.977 0.592 -0.665 0.355 0.557

Let L = √ (−15x³¹y² — 9x²y + 7y² ) dx + (−6x³ y − 3x³ + 10xy – 3x)dy where C' is the counterclockwise boundary of the region above the x-axis and below y = v 4 - x². Using Green's theorem, the value of sin(L³ /8) is -0.821 0.767 0.920 0.977 0.592 -0.665 0.355 0.557

Elements Of Modern Algebra
Elements Of Modern Algebra
8th Edition
ISBN:9781285463230
Author:Gilbert, Linda, Jimmie
Publisher:Gilbert, Linda, Jimmie
Chapter5: Rings, Integral Domains, And Fields
Section5.4: Ordered Integral Domains
Problem 5E: 5. Prove that the equation has no solution in an ordered integral domain.
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Let L = √ (−15x³¹y² — 9x²y + 7y² ) dx + (−6x³ y − 3x³ + 10xy – 3x)dy where C' is the counterclockwise boundary of the region above the x-axis and below y = v 4 - x². Using Green's theorem, the value of sin(L³ /8) is -0.821 0.767 0.920 0.977 0.592 -0.665 0.355 0.557
Transcribed Image Text:Let L = √ (−15x³¹y² — 9x²y + 7y² ) dx + (−6x³ y − 3x³ + 10xy – 3x)dy where C' is the counterclockwise boundary of the region above the x-axis and below y = v 4 - x². Using Green's theorem, the value of sin(L³ /8) is -0.821 0.767 0.920 0.977 0.592 -0.665 0.355 0.557
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