Respuesta :
To find a solution for the equation, substitute a number in for x. Let's say x=1
y=1^2+8(1)-3
y=1+8-3
y=9-3
y=6
A solution to the equation would be (1,6)
y=1^2+8(1)-3
y=1+8-3
y=9-3
y=6
A solution to the equation would be (1,6)
This answer is only a suggestion.
If you need the zeros:
[tex]y=x^2+8x-3[/tex]
[tex]\Delta=64+12=76[/tex]
[tex]\sqrt{\Delta}=2\sqer{19}[/tex]
[tex]x_1=\frac{-8-2\sqrt{19}}{2}=\frac{2(-4-\sqrt{19})}{2}=-4-\sqrt{19}[/tex]
[tex]x_2=\frac{-8+2\sqrt{19}}{2}=\frac{2(-4+\sqrt{19})}{2}=-4+\sqrt{19}[/tex]
If you want the vertex:
[tex]p=\frac{-8}{2}=-4[/tex]
[tex]q=\frac{-76}{4}=-19[/tex]
[tex]V(-4;-19)[/tex]
:)
If you need the zeros:
[tex]y=x^2+8x-3[/tex]
[tex]\Delta=64+12=76[/tex]
[tex]\sqrt{\Delta}=2\sqer{19}[/tex]
[tex]x_1=\frac{-8-2\sqrt{19}}{2}=\frac{2(-4-\sqrt{19})}{2}=-4-\sqrt{19}[/tex]
[tex]x_2=\frac{-8+2\sqrt{19}}{2}=\frac{2(-4+\sqrt{19})}{2}=-4+\sqrt{19}[/tex]
If you want the vertex:
[tex]p=\frac{-8}{2}=-4[/tex]
[tex]q=\frac{-76}{4}=-19[/tex]
[tex]V(-4;-19)[/tex]
:)