Question

Which statement about the ordered pairs (−9, 3) and (2, −4) is true for the equation 6x−y2=14 ? (−9, 3) is a solution to the equ Which statement about the ordered pairs (−9, 3) and (2, −4) is true for the equation 6x−y2=14 ? (−9, 3) is a solution to the equation. Both ordered pairs are solutions. (2, −4) is a solution to the equation. Neither ordered pair is a solution.ation. Both ordered pairs are solutions. (2, −4) is a solution to the equation. Neither ordered pair is a solution.

Answer 1

Answer:

The correct statement will be:  "Neither ordered pair is a solution"

Step-by-step explanation:

Given equation is:  $6x-y^2 =14$

For ordered pair (-9, 3) ,  the values of $x=-9$ and $y=3$

Plugging these values into the given equation......

$6(-9)-(3)^2=14\\ \\ -54-9=14\\ \\ -63=14(False)$

Now for ordered pair (2, -4) ,  the values of $x=2$ and $y=-4$

Plugging these values into the given equation......

$6(2)-(-4)^2=14\\ \\ 12-16=14\\ \\ -4=14(False)$

That means, neither ordered pair is a solution for the given equation.

Answer 2

Answer:

(2, −4) is a solution to the equation.