Write a quadratic equation in the variable x having the give numbers as solution. Type the equation in standard form, ax^2+ bx+c=0 solution:10, only solution
pardon? was this cut off?
y = (x-10)^2 --> x^2 -20x + 100 = 0
now I see it, there is only one intersect, (x+10)(x+10) X^2+20X+100=0
dumbcow got it. If the quadratic only had 10 as a solution, when factored it would have to be: \[(x-10)(x-10) = (x-10)^{2} = x^{2}-20x+100\]
yep, the methane producing cud-chewer got it again...
same but 3, only solution please
just plug in 3 where 10 was before :)
(x+3)(x+3) go from there...
its (x - 3)(x - 3)
give a man a fish, he'll eat for a day; teach a man to fish, he'll eat for a lifetime.
x^2-30x+1000
is that correct
remember FOIL First Outside Inside Last
(x-3)(x-3)=(x-3)^2=(x-3)^2-6x+9 is that correct
First: x*x=x^2 Outside: x*-3=-3x Inside: -3*x=-3x Last: -3*-3=9 now you have: x^2-3x-3x+9 Which can simplify to: x^2-6x+9
do you get it?
Join our real-time social learning platform and learn together with your friends!