?Homogeneous Functions A function f is called homogeneous of degree n if it satisfies
Chapter 12, Problem 58(choose chapter or problem)
Homogeneous Functions A function f is called homogeneous of degree n if it satisfies the equation
\(f(t x, \ t y)=t^{n} f(x, \ y)\)
for all t, where n is a positive integer and f has continuous second-order partial derivatives.
If f is homogeneous of degree n, show that
\(f_{x}(t x, \ t y)=t^{n-1} f_{x}(x, \ y)\)
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