I really need help solving this radical equation. Please help!
Where's the equation?
\[\sqrt{x+2} +4=x\]
I need a step by step. I keep getting it wrong. I could show you my steps if needed.
Yeah, if you can then please (: I need a little refresher. This is Algebra, right? Just checking that I'm qualified to answer, because I'm taking Algebra 2
yeah, algebra 2. hold on just a second.
Wait, it would take me a long time to write those out...
Alright, so, the step-by-step summary confused you? Just asking for reference. I have no problem working it out with you.
no, haha the problem confused me. It's just they didn't show any examples of this kind of problem in the lesson.
So you get it now? :D
no, I still need help..
√6(12)+9 + 2 = 11 First, we have to isolate the radical onto one side. By its lonesome. Therefore, we must subtract the only number not in the radical (which is √6(12)+9 + 2) on both sides.
wait, no, not that problem. The first one i wrote.
√x+2 + 4= x Same thing here, subtract 4 from both sides and get √x+2 = x - 4
Then, raise each side of the equation to the same power - this way, you'll cancel out the radical because those are a pain.
i raised it to the second power, I got it so far
So it's now x + 2 = x^2 + 16
okay, I see it.
so, the answer it x=14?
Yep!
yay! So, now i just have to check my answer..
Yes, let's try it...
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