Answer:
move the -8x to the left side as a +8x
move the 48 as a -48 to the left side
identify a, b, and c.
Explanation:
the expression is:

to be able to plug the values for the quadratic formula, we need all of the terms on one side of the equal sign. Thus the first step is:
move the -8x to the left side as a +8x:

second step:
move the 48 as a -48 to the left side:

third step:
identify a, b, and c.
a is the number that accompanies the


b is the number that accompanies the


and c is the indepedent number:

Now you are ready to plug these number into the quadratic formula:
