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{[(2)/(y-7x)-(3)/(x+3y)=12],[(9)/(y-7x)-(1)/(x+3y)=17]:}
Which of the following substitutions will make both equations linear?
Choose 1 answer:
(A) 
p=(1)/(y-7x) and 
q=(1)/(x+3y)
(B) 
p=y-7x and 
q=x+3y
(c) 
p=(1)/(7x) and 
q=(1)/(3y)
(D) No substitution will work here.

{2y7x3x+3y=129y7x1x+3y=17 \left\{\begin{array}{l} \frac{2}{y-7 x}-\frac{3}{x+3 y}=12 \\ \frac{9}{y-7 x}-\frac{1}{x+3 y}=17 \end{array}\right. \newlineWhich of the following substitutions will make both equations linear?\newlineChoose 11 answer:\newline(A) p=1y7x p=\frac{1}{y-7 x} and q=1x+3y q=\frac{1}{x+3 y} \newline(B) p=y7x p=y-7 x and q=x+3y q=x+3 y \newline(c) p=17x p=\frac{1}{7 x} and q=13y q=\frac{1}{3 y} \newline(D) No substitution will work here.

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