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OpenStudy (anonymous):
find both coordinates of the vertex of thenparabola g(x)=-2x^2+2x-5
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OpenStudy (osanseviero):
Having a function F(x) = ax^2 + bx + c
You can find the parabola:
V ( -B/2A , F(-B/2A))
OpenStudy (solomonzelman):
re-type the question.
OpenStudy (anonymous):
g(x)=-2x^2+2x-5
OpenStudy (rizags):
find the axis of symmetry first
OpenStudy (anonymous):
how
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OpenStudy (rizags):
well, for a parabola in the form ax^2+bx+c, it is x=-b/2a
OpenStudy (anonymous):
thankyou
OpenStudy (rizags):
what did you get?
OpenStudy (anonymous):
1/2
OpenStudy (jdoe0001):
\(\bf \textit{vertex of a parabola}\\ \quad \\
g(x) = {\color{red}{ -2}}x^2{\color{blue}{ +2}}x{\color{green}{ -5}}\qquad
\left(-\cfrac{{\color{blue}{ b}}}{2{\color{red}{ a}}}\quad ,\quad {\color{green}{ c}}-\cfrac{{\color{blue}{ b}}^2}{4{\color{red}{ a}}}\right)\)
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OpenStudy (rizags):
ok, now plug that in for x, into the equation and tell me what you get
OpenStudy (jdoe0001):
or do as Rizags suggested
OpenStudy (anonymous):
-9/2
OpenStudy (rizags):
yes, correct, now the vertex will be (x, g(x)), or \[(\frac{1}{2}, -\frac{9}{2})\]
OpenStudy (anonymous):
thank you so much
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OpenStudy (rizags):
yup, no prob
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