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Desmond Moses
Mathematics
8 July, 12:30
What is x^2-12x+23=7 in vertex form?
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Louis Burch
8 July, 12:48
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y = (x - 6) ^2 - 20
Step-by-step explanation:
Let's start by completing the square for x^2 - 12x. Half of the coefficient of x is (1/2) (-12), or - 6. Square this and add it to x^2 - 12x, and then subtract it:
x^2 - 12x + 36 - 36 + 23 = 7
Rewriting the first three terms,
(x - 6) ^2 - 13 = 7, or
y = (x - 6) ^2 - 20
The vertex is located at (h, k), which here is (6, - 20).
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