Respuesta :
[tex]2x^2= 5 + y\\
4y = -20 + 8x^2 \\\\
y=2x^2-5\\
4y = -20 + 8x^2 \\\\
4(2x^2-5)=-20+8x^2\\
8x^2-20=8x^2-20\\
0=0[/tex]
The equations are identical. They're satisfied by any pair [tex](x,2x^2-5)[/tex] where [tex]x\in\mathbb{R}[/tex].
The equations are identical. They're satisfied by any pair [tex](x,2x^2-5)[/tex] where [tex]x\in\mathbb{R}[/tex].
Answer:
Solve the first equation for y and substitute it into the second equation. The resulting equation is
✔ 8x² - 20 = -20 + 8x²
.
The system has
✔ infinitely many solutions
.
Step-by-step explanation: