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@circularsquare-CAswn0 • Feb 11, 2012
There is an alternative definition of homogeneous function of order n.
I.e f(x,y) = (x^n)u(y/x) where u is a function of y/x.
Example :- consider f(x,y) = x^2 + xy + y^2 you can write it as
(x^2) (1 + y/x + (y/x)^2 ).
Use this property to prove for case p = 1. Then use mathematical induction on p.
Proving it is beyond my ability as there are many calculations. 😀 . Keep trying. -
@aruwin-WQ7eeu • Feb 11, 2012
I hate doing proving problems but I am gonna try it anyway. Well, can you look at my other thread? I guess that's easier than this.circularsquareThere is an alternative definition of homogeneous function of order n.
I.e f(x,y) = (x^n)u(y/x) where u is a function of y/x.
Example :- consider f(x,y) = x^2 + xy + y^2 you can write it as
(x^2) (1 + y/x + (y/x)^2 ).
Use this property to prove for case p = 1. Then use mathematical induction on p.
Proving it is beyond my ability as there are many calculations. 😀 . Keep trying. -
@praveenkumar-66Ze92 • Feb 11, 2012
By any chance is this a homework? -
@aruwin-WQ7eeu • Feb 11, 2012
Nope,not homework. I have never posted any homework on here. If it was homework, I would leave it blank and wait until the teacher discuss it in class.Praveen-KumarBy any chance is this a homework? -
@praveenkumar-66Ze92 • Feb 11, 2012
Okay... 😀 -
@aruwin-WQ7eeu • Feb 11, 2012
And as to why I always post questions on here is because people here explain better than the teachers at my university do.Praveen-KumarOkay... 😀 -
@praveenkumar-66Ze92 • Feb 11, 2012
Ah! That's nice... Sure, we would be able to help you out... 😀AruwinAnd as to why I always post questions on here is because people here explain better than the teachers at my university do.
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