Which equation is a quadratic equation?
the one with the x^2
y = −4(3x + 2) y + 3x^3 = (x − 2)(3x + 8) y − 3 = (2x^2 + 11)(x − 1) + 3x y + 5x = −2x(4 − x) + 1
so it would be the third option?
I feel d go ahead and isolate y and expand
norp not the third
its the last one
(2x^2 + 11)(x − 1) + 3x ^ ^ beome 2x^3 if you distribute
coz it involves powers up to 2
okay thanks... i have another question... What are the x-intercept(s) of the graph of y − 8 = x2 − 6x? (−2, 0) and (4, 0) (2, 0) and (−4, 0) (2, 0) and (4, 0) (−2, 0) and (−4, 0)
y − 8 = x2 − 6x add 8 to both sides and plug in 0 into y making y zero means that you will get the x axis as a result when you solve for x. 0= x2 − 6x+8 from here it is a standard quadratic equation. You can use your favorite method of finding the roots aka zeros aka x intercepts. those methods include graphically, completing the square, quadratic formula or factoring. :)
as it turns out it can be factorable 0= x2 − 6x+8 is 0 = (x-4) (x-2) I think you might now this but lets say you dont. (x-4)* (x-2)=0 a * b =0 look at bottom equation. In order for a*b=0 to be true either a can be 0 or b can be 0 which means x-4=0 or x-2=0 x=4 x=2 lets see (4-4)*(2-4)=0 0 * (-2)=0 0=0 there fore true same applies to x=2 (4-2) * (2-2)=0 (2) * (0)=0 0=0 there fore roots or x intercepts are 4 and 2
thank you so much! that helps a lot :)
yeah i can help
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