Show that the average value of $f ( x , y ) = a x + b y$ over $R = \{ ( x , y ) \mid - 1 \leq x \leq 1 , - 1 \leq y \leq 1 \}$ is 0 for all values of a and b.

Name: Show that the average value of $f ( x , y ) = a x + b y$ over $R = \{ ( x , y ) \mid - 1 \leq x \leq 1 , - 1 \leq y \leq 1 \}$ is 0 for all values of a and b.
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The Answer of Show that the average value of $f ( x , y ) = a x + b y$ over $R = \{ ( x , y ) \mid - 1 \leq x \leq 1 , - 1 \leq y \leq 1 \}$ is 0 for all values of a and b.

Show That the Average Value Of f(x,y)=ax+byf ( x , y ) = a x + b yf(x,y)=ax+by

Show That the Average Value Of $f ( x , y ) = a x + b y$