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To reduce the DE (x+2y-4)dx - (2x+y-5)dy=0 to a DE with homogeneous coefficients, use the transformations x=u+1; dx=du (A y=w+2; dy=dw x=u-1; dx=du y=w-2; dy=dw (x=u+2; dx=du y=w+1; dy=dw x=u-2; dx=du (D) y=w-1; dy=dw

To reduce the DE (x+2y-4)dx - (2x+y-5)dy=0 to a DE with homogeneous coefficients, use the transformations x=u+1; dx=du (A y=w+2; dy=dw x=u-1; dx=du y=w-2; dy=dw (x=u+2; dx=du y=w+1; dy=dw x=u-2; dx=du (D) y=w-1; dy=dw

Advanced Engineering Mathematics
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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To reduce the DE (x+2y-4)dx-(2x+y-5)dy3D0 to a DE with homogeneous coefficients, use the transformations x=u+1; dx=du (A y=w+2; dy=dw x=u-1; dx=du y=w-2; dy=dw x=u+2; dx=du C) y=w+1; dy=dw x=u-2; dx=du D y=w-1; dy=dw
Transcribed Image Text:To reduce the DE (x+2y-4)dx-(2x+y-5)dy3D0 to a DE with homogeneous coefficients, use the transformations x=u+1; dx=du (A y=w+2; dy=dw x=u-1; dx=du y=w-2; dy=dw x=u+2; dx=du C) y=w+1; dy=dw x=u-2; dx=du D y=w-1; dy=dw
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