Assuming that the line integrals in the options are over the unit circle centered at the origin (x²+y² = 1) oriented counterclockwise, choose the option which is correct. Select one: Pyzdx + xzdy + (x+z)dz =0 None of them P xydx + (x+y)dy = 0 $ (2xy?- y)dx+ (2x?y+x)dy = 0 ycos(xy)dx+xcos(xy)dy+z²dz = 5

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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Assuming that the line integrals in the options are over the unit circle centered at the origin (x?+y? = 1) oriented counterclockwise,
choose the option which is correct.
Select one:
yzdx +xzdy + (x+z)dz = 0
None of them
xydx+(x+y)dy = 0
$ (2xy? - y)dx + (2x²y+x)dy = 0
Pycos(xy)dx + xcos(xy)dy+z²dz= 5
Transcribed Image Text:Assuming that the line integrals in the options are over the unit circle centered at the origin (x?+y? = 1) oriented counterclockwise, choose the option which is correct. Select one: yzdx +xzdy + (x+z)dz = 0 None of them xydx+(x+y)dy = 0 $ (2xy? - y)dx + (2x²y+x)dy = 0 Pycos(xy)dx + xcos(xy)dy+z²dz= 5
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