check for extraneous solutions. sqrt x+7-x=1 Please show step by step on how to do this. Thankyou.
Let \(u=\sqrt{x}\), then x = \(u^2\) Now, the equation becomes \[u+7-u^2=1\] Can you do it?
Wat?
@Krazete
I don't get the way you're explaining it to me @RolyPoly
Please make use of parentheses. The way you write problems is sorta confusing. Is it √(x+7)-x=1 or ...?
I guess. Sorry, it doesn't show parentheses on my math problem.
Is the equation (1)\(\sqrt{ x+7-x} =1\) or (2) \(\sqrt{x}+7-x=1\)?
nvm, i got the answer. Thx
nvm.. I tried wolframalpha. But only get two step by steps each day:(
I'll have to get the answer tomorrow.
It would be better if you know how to solve it, instead of just relying on WolframAlpha.
eh, true. But lets be honest with ourselves, I'm never going to use this advanced of math in the future.
Honestly, I just need credits/passed classes
you can argue all you want, but it's true.
Don't want to argue, just want to help you pass the course and you can learn how to solve it at the same time :)
can you just show me please? I'm 18 lessons behind:(
\[\sqrt{x+7}-x=1\]
add x to both sides
It would be a different story if I wasn't that behind
\[\sqrt{x-7-x}=1\]\[\sqrt{x-7}-x=1\]\[\sqrt{x}-7-x=1\] Which one is your question?
like this @nikato |dw:1388896983931:dw|
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