Consider the system of equations
$$\begin{aligned}
3 x^{2}+4 y & =12 \
-9 x+2 y & =-18
\end{aligned}$$
(a) What type of graph does each equation have?
(b) How many points of intersection are possible for these types of graphs?
(c) Solve the system.
(d) Support the solutions using a graphing calculator.

Question

Quizplus · Accepted Answer

The Answer of Consider the system of equations
$$\begin{aligned}
3 x^{2}+4 y & =12 \
-9 x+2 y & =-18
\end{aligned}$$
(a) What type of graph does each equation have?
(b) How many points of intersection are possible for these types of graphs?
(c) Solve the system.
(d) Support the solutions using a graphing calculator.

Consider the System of Equations 3x2+4y=12−9x+2y=−18\begin{aligned}3 x^{2}+4 y & =12 \\-9 x+2 y & =-18\end{aligned}3x2+4y−9x+2y​=12=−18​

Consider the System of Equations $\begin{aligned}3 x^{2}+4 y & =12 \\-9 x+2 y & =-18\end{aligned}$