SOLVE STEP BY STEP IN DIGITAL FORMAT Apply Green's theorem to obtain the result of the line integral (7x²y - 4x)dy + (8xy³ − x²y) dx The integral starts at the origin so the value of y=0. Then it gets to the point (7,0) and moves to (7,4), so the value of x=7. Then it goes from the point (7,4) to the point (0,4) to the initial point (0,0), being in that last part x=0. That is, the limits of x will be from 0 to 7 and the limits of y will be from 0 to 4.
SOLVE STEP BY STEP IN DIGITAL FORMAT Apply Green's theorem to obtain the result of the line integral (7x²y - 4x)dy + (8xy³ − x²y) dx The integral starts at the origin so the value of y=0. Then it gets to the point (7,0) and moves to (7,4), so the value of x=7. Then it goes from the point (7,4) to the point (0,4) to the initial point (0,0), being in that last part x=0. That is, the limits of x will be from 0 to 7 and the limits of y will be from 0 to 4.
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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Transcribed Image Text:SOLVE STEP BY STEP IN DIGITAL FORMAT
Apply Green's theorem to obtain the result of the line integral
-
(7x²y — 4x)dy + (8xy³ − x²y ) dx
-
The integral starts at the origin so the value of y=0. Then it gets to the
point (7,0) and moves to (7,4), so the value of x=7. Then it goes from the
point (7,4) to the point (0,4) to the initial point (0,0), being in that last part
x=0. That is, the limits of x will be from 0 to 7 and the limits of y will be
from 0 to 4.
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