solve this simple calculus problem
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Otherwise apply Euler's theorem.
It states that if u(x,y) is a homogeneous function of degree n of two variables x and y , then
x.∆u/∆x+y.∆u/∆y=nu
where ∆u/∆x=partial derivative of u w.r.t x
and ∆u/∆y=partial derivative of u w.r.t y
In the above problem , u is a homogenous function of degree n .
So, x.∆u/∆x+y.∆u/∆y=nu=3u.
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