A Generalization of Engel's Law Is Given by
A) $e _ { x , p _ { y } } + e _ { y , x } + e _ { x , 1 } = 1$

question 6

Multiple Choice

A generalization of Engel's Law is given by

• A)\(e _ { x , p _ { y } } + e _ { y , x } + e _ { x , 1 } = 1\) .
• B)\(s _ { x } e _ { x , I } + s _ { y } e _ { y , I } = l\) .
• C)\(e _ { x , p _ { y } } + e _ { y , p _ { x } } + e _ { x , p _ { x } } + e _ { y , p _ { y } } = 0\) .
• D)\(s _ { x } + s _ { y } = l\) .

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