using this link can i find the answer : The graph of this quadratic function is a parabola. What is the equation of the axis of symmetry? y=x^2-3 http://www.wolframalpha.com/input/?i=y%3Dx^2-3
axis of symmetry is x = -b/a where y = ax^2 + bx + c
so yes or no
?
press the link
does it answer the question
no
so how would i figure it out
Another way to think of it is this: \[\Large x=x_{vertex}\] Where the \(x_{v}\) means the x-coordinate of the vertex.
Yes, you CAN get it from that link, if you know what to look for.
did you see what i wrote? what's a? what's b?
@ deebue were us it
@DebbieG were is it
Remember that the vertex is always where the max or min occurs. But @pgpilot326 's explanation is the algebraic way to do it.
Read everything we've both written. Do you understand what we've told you about the axis of symmetry? What the equation is? REmember, the axis of symmetry is just a vertical line, through the x-coordinate of the vertex.
i no but i just need the anwser u said i can find it usin the linik so were would i look
@DebbieG
he said he's looking for the axis of symemetry, not necessarily where the vertex is. while it's true that the vertex lies on the axis of symmetry, it doesn't give it directly
you still have to write the equation of the line
You would look wherever you can find the x-coordinate of the vertex.
so press plot?
I think he said "using this link can i find the answer". So I would have to disagree @pgpilot326 . The link has everything needed to find the answer. :)
To repeat: REmember, the axis of symmetry is just a vertical line, through the x-coordinate of the vertex. Remember that the vertex is always where the max or min occurs.
yes i am beacuse i dont need this in my life so im not gona sit here and take time to this i just need to do this to graduate
im home scholled
Well, OpenStudy is not here as a Homework Answer Factory, so if you just want answers, I'll with you well and say have a good day. The idea here is to learn how to do the problem.
@DebbieG so should i press plot
@DebbieG ?
Join our real-time social learning platform and learn together with your friends!