Question

Complete the solution table from left to right for the quadratic function. (I did not select an answer, that was a mistake) Thank you! ​

Answer 1

Answer: OPTION D

Step-by-step explanation:

To complete the table, you need to substitute the values of "x" given in the table into the quadratic equation $y=x^{2}-x-6$ to obtain the corresponding value of "y".

Then:

When $x=-5$ :

$y=(-5)^{2}-(-5)-6$

$y=24$

When $x=-3$ :

$y=(-3)^{2}-(-3)-6$

$y=6$

When $x=-1$ :

$y=(-1)^{2}-(-1)-6$

$y=-4$

When $x=2$ :

$y=(2)^{2}-(2)-6$

$y=-4$