20. Given the path, x $ dx + xe dy determine the line integral using Green's theorem if C₁is y = x² + 2, with the boundary at the intersection with C₂ that is y = x + 3. Finally, C3 traverses the y-axis to intersect C₁. A. 40.4645 sq. units B. 43.1962 sq. units C. 41.3013 sq. units D. Diverging

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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20. Given the path,
dx + xe'dy
determine the line integral using Green's theorem if C,is y = x² + 2, with the boundary at the intersection with C2 that is
y = x + 3. Finally, C3 traverses the y-axis to intersect C1.
A. 40.4645 sq. units
B. 43.1962 są. units
C. 41.3013 sq. units
D. Diverging
Transcribed Image Text:20. Given the path, dx + xe'dy determine the line integral using Green's theorem if C,is y = x² + 2, with the boundary at the intersection with C2 that is y = x + 3. Finally, C3 traverses the y-axis to intersect C1. A. 40.4645 sq. units B. 43.1962 są. units C. 41.3013 sq. units D. Diverging
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