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Solve the radical equation √18x-9=x+4
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\[\sqrt{18}x-x=4+9\] \[x(1-\sqrt{18})=13\] \[x=\frac{13}{1-\sqrt{18}}\] \[x=\frac{13(1+\sqrt{18})}{1-18}=\frac{13+13\sqrt{18}}{-17}\]
but somehow i think you meant to write \[\sqrt{18x-9}=x+4\]
Yes I did.
square both sides
\[(\sqrt{18x-9})^2=(x+4)^2\] \[18x-9=(x+4)(x+4)\] \[18x-9=x^2+4x+4x+16\] \[18x-9=x^2+8x+16\] \[18x-18x-9+9=x^2+8x-18x+16+9\] \[0=x^2-10x+25\]
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does this help?
0=(x-5)(x-5) x=5
Yes.
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