SOLUTION: Consider the quadratic equation y=-10 x^2 - 60 x + 8.
Complete the square to express the quadratic in standard form y=a (x-h)^2 +k.
a=
h=
k =
Question 1180267: Consider the quadratic equation y=-10 x^2 - 60 x + 8.
Complete the square to express the quadratic in standard form y=a (x-h)^2 +k.
a=
h=
k = Found 4 solutions by josgarithmetic, MathTherapy, ikleyn, greenestamps:Answer by josgarithmetic(39617) (Show Source):
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Consider the quadratic equation y=-10 x^2 - 60 x + 8.
Complete the square to express the quadratic in standard form y=a (x-h)^2 +k.
a=
h=
k =
His answer is WRONG, so:
Furthermore, the more a person can STEER CLEAR of fractions, the better off he/she may be. -------- Factoring out - 10 on x2 and x to make coefficient on x2, + 1 ----- Taking ½ of b ON x, squaring the result, then adding to/subtracting from right-side --- ADDING and SUBTRACTING, - 10(½ * + 6)2
Correct answer:
Factor the leading coefficient out of the x^2 and x terms:
Complete the square of the expression in parentheses by adding (6/2)^2=9. In doing that, you have added -10(9)=-90 to the expression, so you have to add +90 outside the parentheses to keep the expression unchanged.
Write the expression in parentheses as the square of a binomial: