Complete the ordered pair so that it is a solution of the given linear equation.
-$7 x + y = - 51 \quad ( - 8 , \quad ) , ( 0 , \quad ) , ( 1 , \quad )$
A) $( - 8,5 ) , ( 0 , - 51 ) , ( 1 , - 58 )$
B) $( - 8,5 ) , ( 0 , - 61 ) , ( 1 , - 58 )$
C) $( - 8,5 ) , ( 0,0 ) , ( 1 , - 58 )$
D) $( - 8 , - 8 ) , ( 0 , - 51 ) , ( 1 , - 58 )$

Question

Quizplus · Accepted Answer

To find the missing y-values, substitute the given x-values into the equation $7x + y = -51$. For $x = -8$, $7(-8) + y = -56 + y = -51$, so $y = 5$. For $x = 0$, $7(0) + y = 0 + y = -51$, so $y = -51$. For $x = 1$, $7(1) + y = 7 + y = -51$, so $y = -58$. Therefore, the correct ordered pairs are $(-8, 5)$, $(0, -51)$, and $(1, -58)$.

Complete the Ordered Pair So That It Is a Solution 7x+y=−51(−8,),(0,),(1,)7 x + y = - 51 \quad ( - 8 , \quad ) , ( 0 , \quad ) , ( 1 , \quad )7x+y=−51(−8,),(0,),(1,)

Complete the Ordered Pair So That It Is a Solution $7 x + y = - 51 \quad ( - 8 , \quad ) , ( 0 , \quad ) , ( 1 , \quad )$