Suppose that the region D is the semi- annular region in the upper half-plane between the circles x? + y? = 9 and x? + y? = 25. A. The the line integral o (x – y)dy + x²dx = -Area(D) = -16T. aD B. None of the listed alternatives. C. The the line integral P (x – y)dy + x²dx - Area(D) = -87. aD D. The the line integral $ (x – y)dy + x²dx = Area(D) = 167. - %3| E. The the line integral $ (x – y)dy + x²dx = Area(D) = 8t.

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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WHICH ANSWER IS CORRECT

Suppose that the region D is the semi-
annular region in the upper half-plane
between the circles
x2 + y? = 9 and x2 + y? = 25.
%3D
A. The the line integral
2 (x – y)dy + x² dx
- Area(D) = –167.
-
B. None of the listed alternatives.
C. The the line integral
$ (x – y)dy + x² dx = -Area(D) = -8T.
D. The the line integral
O (x – y)dy + x² dx = Area(D) = 167.
-
E. The the line integral
$ (x – y)dy + x² dx = Area(D):
8T.
Transcribed Image Text:Suppose that the region D is the semi- annular region in the upper half-plane between the circles x2 + y? = 9 and x2 + y? = 25. %3D A. The the line integral 2 (x – y)dy + x² dx - Area(D) = –167. - B. None of the listed alternatives. C. The the line integral $ (x – y)dy + x² dx = -Area(D) = -8T. D. The the line integral O (x – y)dy + x² dx = Area(D) = 167. - E. The the line integral $ (x – y)dy + x² dx = Area(D): 8T.
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