Find the solution set for the system by graphing both of the system's equations in the same rectangular coordinate system and finding points of intersection.
-$$\begin{aligned}
( y - 6 ) ^ { 2 } & = x + 36 \
y & = - \frac { 1 } { 6 } x
\end{aligned}$$

A) $\{ ( - 36,6 ) , ( 0,0 ) \}$
B) $\{ ( 36 , - 6 ) , ( 0,0 ) \}$
C) $\{ ( - 36,0 ) , ( 6,0 ) \}$
D) $\{ ( - 36,6 ) \}$

Question

Find the solution set for the system by graphing both of the system's equations in the same rectangular coordinate system and finding points of intersection.
-$$\begin{aligned}
( y - 6 ) ^ { 2 } & = x + 36 \
y & = - \frac { 1 } { 6 } x
\end{aligned}$$

A) $\{ ( - 36,6 ) , ( 0,0 ) \}$ 
B) $\{ ( 36 , - 6 ) , ( 0,0 ) \}$ 
C) $\{ ( - 36,0 ) , ( 6,0 ) \}$ 
D) $\{ ( - 36,6 ) \}$

Quizplus · Accepted Answer

The Answer of Find the solution set for the system by graphing both of the system's equations in the same rectangular coordinate system and finding points of intersection.
-$$\begin{aligned}
( y - 6 ) ^ { 2 } & = x + 36 \
y & = - \frac { 1 } { 6 } x
\end{aligned}$$

A) $\{ ( - 36,6 ) , ( 0,0 ) \}$ 
B) $\{ ( 36 , - 6 ) , ( 0,0 ) \}$ 
C) $\{ ( - 36,0 ) , ( 6,0 ) \}$ 
D) $\{ ( - 36,6 ) \}$

Find the Solution Set for the System by Graphing Both (y−6)2=x+36y=−16x\begin{aligned}( y - 6 ) ^ { 2 } & = x + 36 \\y & = - \frac { 1 } { 6 } x\end{aligned}(y−6)2y​=x+36=−61​x​

Find the Solution Set for the System by Graphing Both $\begin{aligned}( y - 6 ) ^ { 2 } & = x + 36 \\y & = - \frac { 1 } { 6 } x\end{aligned}$