i do not understand how to do any of this its quadratic functions can someone help
where are the quadratic functions?
its asking me to find the equation of the axis of symmetry the problem is y=x^2-3
do oyu understand that the equation can be written in 'general' form as \[y= ax ^{2}+bx + c\] and its roots are when y=0
if you look at YOUR equation can you write the values of a,b and c?
I cannot help because you went offline 2 minutes after posting your question.
If oyu can identify the values of a b and c in your equation based on the standard form I gave above, then I will help you find the axis of symmetry
i dont have wifi at my house and i left school is why i went offlline
and i dont know if i can find the values of a and b. it doenst tell me to do that it just tells me to find the axis of symmetry
you need to do what I asked to answer the question - it is not 'extra' work it is part of th eprocess to solve oyur question. In GENERAL (that is for ALL quadratic equations) you can writhe them in the form ax^2 + bx + c =0 for example if the equation is 4x^2 -3x +27 then a = 4 b= -3 c= 27 YOUR equation is y= x^2 - 3 so compare your equation to my example and see if you can find the equivalent values for a, b and c
is this right? a=y b=x^2 c=3
no sorry a is the number in front of the x^2 b is the number in front of the x and c is th econstant term, with no x in it Have another look and try again..
how do i figure out which is which?
your equation is y = x^2 - 3 you need the form y = a(x^2) +bx + c just look at the general form, and compare it with your equation find a value for a so that ax^2 is the same as x^2 find a value for b so that bx = 0 find a value for c such that c= -3 If you are having trouble doing this then I STRONGLY recommend that a) you review your text, b) look at this: http://en.wikipedia.org/wiki/Quadratic_equation c) and talk to your teacher. This is all fundamental stuff about quadratics and parabolas You must get an understanding of the form ax^2 + bx +c = 0 before you can do much more in this subject
Join our real-time social learning platform and learn together with your friends!