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What's the solution of http://awesomescreenshot.com/0f22bbgf41
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\[\sqrt{2x+4}=2+\sqrt{x}\] squaring both side \[\sqrt{2x+4}^{2}=(2+\sqrt{x})^{2}\]
\[2x+4=4+x+2*\sqrt{x}*2\]
\[2x-x+4-4=4*\sqrt{x}\] \[x=4*\sqrt{x}\] take square both side \[x ^{2}=16*x\]
\[x*(x-16)=0\]
x=0 or x=16
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@AngelCriner
Thank you... and thank you for showing me step by step
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