Help!! I'm confused with this one and I don't get it. x(x+6)=9 What's the solution?
x=3
you use the distributive property to get x^2 + 6x = 9 now you use completing the square
\[ \begin{align} x(x+6)&=9\\ x^2+6x&=9\\ x^2+6x-9&=0 \end{align} \] Complete the square and solve.
\[\large x^2+6x-9=0\]
Yeah. What's the factors?
\[\huge\ x=-3\]
Because it can't be (x+3) (x-3)
It's wrong if you check it
Have you learned how to complete the square, @chol ?
I'm confused. If I use (x+3) (x-3) it would be x^2-9 only.
you can NOT use factoring. you use completing the square..so don't transpose 9 :P
\[(x-3(\sqrt2-1))((x-3(-1-\sqrt2)\]
Oh what's that?
=0
those are the roots
Radicals? I hate Radicals!!!
lol G...show solutions!! :P
I don't actually understand the equation o.O
you have x(x-6) = 9 distribute x... x^2 - 6x = 9 do you know how to use completing the square @chol ?
if u are not good at completing squares just use \[\Large x=\frac{-b \pm \sqrt{b^2-4ac}}{2a}\]
Oh. Ok. I'll try it now on my paper.
Quadratic formula works but it is good to know how to complete the square.
quadratic formula was derived from completing the square..and completing the square is more useful :) especially in later maths
Wait, I'm solving. I'll show later what I got
you guys seem to behave as if i have said "ur method is bad" lols
Not at all @AravindG, I just wouldn't recommend a person to skip completing the square in favor of the quadratic formula. It's important for her to learn how to complete the square.
kk
Oh My! What are you talking about guys? I'm getting more confused!
haha dont mind us :P just solve it hehe
Hey I got \[-3 \pm 6\sqrt{2}\] Check it please.
i gave u the answers before
hmm i think it should be \(3\sqrt 2\)
That is the final answer? The one you showed me earlier?
yes let me give u the answer @nbouscal and @lgbasallote was speaking of \[\Large (x+3)^2=18\]
@AravindG : Can you show it to me again? It's not clear. Your answer.
now u can handle it from there
\[\Large x+3= \pm \sqrt{18}\] \[\Large x=\pm \sqrt{18}-3\]
did u understand?
Yeah. But why use it?
to get the solution !!
the solutions are easily got by this method
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