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Need help with radical equation. Will give medals!
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\[\sqrt{x-3}+\sqrt{x}=3\]
The answer is 4. I just don't know how to get there algebraically...
Square both sides to get\[x-3+2\sqrt{x^2-3x}+x=9\]then rearrange to get\[\frac{12-2x}{2}=\sqrt{x^2-3x}\]\[(6-x)^2=x^2-3x\]
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Then what?
And (6-x)^2 doesn't equal 12-2x
Sorry, I simplified to 6-x, then squared both sides, in the same step.
\[36-12x+x^2=x^2-3x\]\[36-12x=-3x\]
Ah
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