When Y=3x² - 5x+7, Find differenteal?
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Answer:
8 is positive
Explanation:
y=3x²–5x–7…first we will get it into parabolic form
y =3(x^2 - (5/3)x + ?) = 7 + 3*?←—-here we will pick a “?” that make the left side a perfect square.
y =3[x^2 - (5/3)x + 25/36] = 7 + 3*(25/36)
y =3[x - (5/6)]^2 = 7 + 75/36
y =3[x - (5/6)]^2 + (9 and 1/12)
Which is a parabola with vertex at [(5/6), 9.08333333333 )] and Axis of Symmetry x = (5/6)
The parabola open upward since 3 is positive.
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