graph the quadratic function. Specify the vertex axis of symmetry, maximum or minimum value and intercepts. y=x^2+6x-1 I have to solve this bycompleting the square. Can you show me how to do that part?
Find the x-intercepts first. Then sum of the two x-intercepts divided by 2 = axis of symmetry Plug the axis of symmetry's x-coordinate into the equation to find the y-coordinate of the vertex and the vertex must be minimum value
Do I have to find the square of the quadratic first
What do you mean?
in some of my question it says i need to solve for the square first
(x+3)^2 - 10
But on this one question is does state graph the quadratic function
is this -10 or = 10
(x+3)^2 - 10 = 0
ok I got that far right I just am not sure what to do next. Can you help me?
the vertex is (-3,-10)
so what do I do to find the axis of symmetry?
axis of symmetry is x =-3
is that because it is the smallest
no the axis of symmetry is always = to x = x-coordinate of the vertex
ok
so I must be getting that max and mim mixed up then
equation of parabola is in the form of ax^2 + bx + c
When a is positive, |dw:1321592319867:dw| parabola opens up, which forms a minimum value
When a is negative, |dw:1321592371617:dw| parabola opens down, which forms a maximum value
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