x^2 + 10x + 18 = 0
use the following formula:\[x=(-b \pm \sqrt{b ^{2}-4ac})/2a\]
Im still confused.
x^2 + 10x + 18 = 0 x=(-b+-sqrt(b^2-4ac))/2a x=(-10+-sqrt(10^2-4(1)(18)))/2 x=(-10+-sqrt(28))/2 x=(-10+-2sqrt(7))/2 x=-5+-sqrt(7) So the solutions are x=-5+sqrt(7) or x=-5-sqrt(7)
...explain how did you do that? i don't get your work.
I'm using the quadratic formula and I plugged in a=1, b=10, and c=18
after that I simplified as much as I could
oh
just factor it out or you could use the quadratic formula which is \[x= -b+ or -\sqrt{b ^{2}-4ac}\div2a\]
so a=1 ( I got this from the one in (1)x^2) b=10 (I got that from the ten in 10x) and c=18 (which i got from the 18 in the equation) and basically you just plug it in and get your answer (simplying has to be done can do it with a calculator)
just to be clear it isn't or its an and ---i.e. you need to use both the postive and negative of the square root to get the answer! :) so there would be 2 equations ( i just wrote it as one equation)
hope that helped! :D
That was perfect! Thank you!
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