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OpenStudy (anonymous):
OpenStudy (mertsj):
Find the vertex.
OpenStudy (anonymous):
So i'd type it into a graphing calculator?
OpenStudy (mertsj):
x coordinate is -b/2a.
OpenStudy (anonymous):
The maximum value is y-value of the vertex. Your book should have the cheat for that.
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OpenStudy (mertsj):
Find that and then plug it in to find the y value of the vertex. That will be the maximum.
OpenStudy (anonymous):
Don't have a book :/ summer school.
OpenStudy (anonymous):
online*
OpenStudy (anonymous):
B is the value next to the x, right?
OpenStudy (anonymous):
the vertex of the equation
\[f(x)=ax^{2}+bx+c\] is the point (-b/2a, f(-b/2a)). In other words, find the x-value (x = -b/2a) and plug that into the function to find the y-value.
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OpenStudy (mertsj):
|dw:1340232041892:dw|
OpenStudy (anonymous):
So the x value is 1, right?
OpenStudy (anonymous):
I don't get what to do after that.
OpenStudy (anonymous):
Now plug that value in for x in your equation. The answer is the y-value, which is the min/max (in this case a max).
OpenStudy (anonymous):
Oh, it's 6?
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OpenStudy (mertsj):
yes.
Find that and then plug it in to find the y value of the vertex. That will be the maximum.