How do you complete the ordered pair (?, 0) given y = 6x + 6?

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How do you complete the ordered pair (?, 0) given y = 6x + 6?

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Answer 1 · 2016-05-17T20:55:44

Points are always noted $(x, y)$ $(x, y)$ . Therefore, in this case, we know that $y = 0$ $y = 0$ and that $x = ?$ $x = ?$

Explanation:

$0 = 6 x + 6$ $0 = 6x + 6$

$- 6 = 6 x$ $-6 = 6x$

$- 1 = x$ $-1 = x$

Therefore, $? = - 1$ $? = -1$ , or the ordered pair is $(- 1, 0)$ $(-1, 0)$

Answer 2 · 2016-05-17T20:57:43

I got: $(- 1, 0)$ $(-1,0)$

Explanation:

I think you can substitute $0$ $0$ in place of $y$ $y$ and solve for $x$ $x$ as:
$0 = 6 x + 6$ $0=6x+6$
rearranging:
$6 x = - 6$ $6x=-6$
and:
$x = - \frac{6}{6} = - 1$ $x=-6/6=-1$
so your ordered pair should be:
$(- 1, 0)$ $(-1,0)$

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How do you complete the ordered pair (?, 0) given y = 6x + 6?

2 Answers

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