- #1
Naeem
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Q. Motivate the Integrating factor strategy for U ( "Mew" ) of y
I know how to prove it for "Mew" of x but how to do for "mew" of y
Maybe something like this.
Mdx (x.y) + Ndy ( x, y ) = 0
Assume this is differentiable so let us multiply by "mew" of x on both sides to make it exact.
Then M ( tilda ) the left term and N ( tilda ) equal to the right term
Then may be, Find partial with respect to x in the M terms. and partial with respect to y in the N terms. Is this idea/approach correct.
Thanks, for your help
I know how to prove it for "Mew" of x but how to do for "mew" of y
Maybe something like this.
Mdx (x.y) + Ndy ( x, y ) = 0
Assume this is differentiable so let us multiply by "mew" of x on both sides to make it exact.
Then M ( tilda ) the left term and N ( tilda ) equal to the right term
Then may be, Find partial with respect to x in the M terms. and partial with respect to y in the N terms. Is this idea/approach correct.
Thanks, for your help