?Verify Green's Theorem by using a computer algebra system to evaluate both the line
Chapter 14, Problem 19(choose chapter or problem)
Verify Green's Theorem by using a computer algebra system to evaluate both the line integral and the double integral.
\(P(x, y)=x^{3} y^{4}, Q(x, y)=x^{5} y^{4}\),
\(C\) consists of the line segment from \((-\pi / 2,0)\) to \((\pi / 2,0)\) followed by the arc of the curve \(y=\cos x\) from \((\pi / 2,0)\) to \((-\pi / 2,0)\)
Equation Transcription:
Text Transcription:
P(x, y) = x^3y^4, Q(x,y) = x^5y^4
C
(-pi/2, 0)
(pi/2, 0)
y = cos x
(pi/2, 0)
(-pi/2, 0)
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