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write the expression(4x-2)·6(2x+7) in the standard form of a quadratic expression,
ax²+bx+c

Sagot :

BumblebeeBVB
[tex](4x-2)*6(2x+7)=(4x-2)*(12x+42)[/tex] I can do this because of distribution, which I will use again in the following: [tex](4x-2)*(12x+42)=48x^2-24x+168x-84=48x^2+144-84[/tex]

This is the answer.
Panoyin
(4x - 2)(6(2x + 7)) = 0
(4x - 2)(6(2x) + 6(7)) = 0
(4x - 2)(12x + 42) = 0
48x² + 168x - 24x - 84 = 0
48x² + 144x - 84 = 0
x = -144 +/- √(144² - 4(48)(-84))
                        2(48)
x = -144 +/- √(20,736 - 16,128)
                           96
x = -144 +/- √(4,608)
                  96
x = -144 +/- 67.88
                96
x = -1.5 +/- 0.707083
x = -1.5 + 0.707083      x = -1.5 - 0.707083
x = -0.792917               x = -2.207083
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