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\[\sqrt{x+3}+3=x\]
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Subtract 3 from both sides.\[\sqrt{x + 3 } = x - 3\]Now, square both sides.\[x + 3 = (x - 3)^2\]Expand RHS, then solve for \(x\).
that method will work, and it is the best method, but i would also try obvious number, i.e. .numbers that, when you add 3, gives a perfect square for example check \(x=1\) and get \[\sqrt{1+3}+3=1\] \[2+3=1\] no try \(x=6\)
so guess at numbers? cause 6 works...
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