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how to solve 2x-√15-4x=0
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if it is \[2x-\sqrt{15-4x}=0\] \[2x=\sqrt{15-4x}\]
then do what after that
then square both sides to get \[4x^2=15-4x\] \[4x^2+4x-15=0\] \[(2x-3)(2x+5)=0\] and so \[2x-3=0\] \[2x=3\] \[x=\frac{3}{2}\]
or \[2x+5=0\] \[2x=-5\] \[x=-\frac{5}{2}\]
but you have to check your answers because we squared as the second step. you need to plug in both of these numbers for x and see if they both work
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you can check for yourself but i think both work. is it clear how to check?
hold on I'm checking it right now
k
Yeah it works! thanks you're awesome!
yw!
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