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Euler's Theorem of Homogeneous Functions (Proof) | Partial Derivatives | Real Analysis
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EULER'S THEOREM: It states that if a function is homogeneous, then the sum of the partial derivatives of the function w.r.t. each independent variable multiplied by the independent variable itself is equal to the order of the homogeneous function multiplied by the function itself.
EULER'S THEOREM: It states that if a function is homogeneous, then the sum of the partial derivatives of the function w.r.t. each independent variable multiplied by the independent variable itself is equal to the order of the homogeneous function multiplied by the function itself.
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