Let D be the elementary region in the xy-plane bounded by the parabola y = x² and the line y = x. Let F = 6yi+13xj and D be the boundary of D, oriented counter clockwise. Calculate 100 ƏD Note: Answer choices may not have been completely simplified. dD F. ds = F. ds = -19 a at 19 aD / F. ds = 7/ ᎯᎠ F. ds = 0 T₂² 0/₁ F. ds = 7/7 6 F. ds.
Let D be the elementary region in the xy-plane bounded by the parabola y = x² and the line y = x. Let F = 6yi+13xj and D be the boundary of D, oriented counter clockwise. Calculate 100 ƏD Note: Answer choices may not have been completely simplified. dD F. ds = F. ds = -19 a at 19 aD / F. ds = 7/ ᎯᎠ F. ds = 0 T₂² 0/₁ F. ds = 7/7 6 F. ds.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Question

Transcribed Image Text:Let D be the elementary region in the xy-plane bounded by the parabola y = x² and the line y = x. Let F
=
be the boundary of D, oriented counter clockwise. Calculate
F. ds.
Note: Answer choices may not have been completely simplified.
ƏD
ƏD
ƏD
ƏD
ƏD
F. ds =
F. ds =
F. ds =
-19
6
F. ds =
2676
19
-7
F. ds = 0
76
ƏD
6yi+13xj and D
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