Unsure what I am suppose to do here.
So I know the function is rewritten as: \[(x-8)^2-2\] Which comes out to be the answer I wrote when simplified.
isn't there x+8 ?
Yes I meant x+8, that is the correct answer with x+8 that I have typed in
but but you did not solve anything!
you need to solve for x in (x+8)^2 -2 =0
how though when there is nothing to solve for? X becomes X^2 and X
Oh ok because it is like the vertex standard equation and by placing that all to 0, you are trying to find the other point at (x,0) that the parabola its.
i just want to solve for x in (x+8)^2 -2 =0 as the question asked... start by adding 2 on both sides...
Yes. The answer is: \[-\sqrt{2}-8, \sqrt{2}-8\] I just realized how to solve it when you told me to set it to 0 because the standard vertex formula is V=(h,k) \[y = a(x-h)^2+k\] so we have the vertex with the function I solved and by placing Y = to 0 we are trying to find what the other X value is. I know the problem simply says to solve for X, but that is the logic behind it that helps me understand why lol. Thank for the help.
nice! welcome ^_^
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