The general solution of the differential equation π¦ππ₯ β π₯ππ¦ = 0 ; (Given x,y >0)Β is of the form
(a) π₯π¦ = πΆ Β (b) π₯ = γCyγ^2Β (c) π¦ = πΆπ₯ Β (d) π¦ = Cx^2
(Where βcβ is an arbitrary positive constant of integration)
This question is exactly same as Question-15 CBSE Class 12 Sample Paper for 2023 Boards
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