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* find positive intergers a and b such that
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\[\huge (\sqrt[3]{a}+\sqrt[3]{b}-1)^2=49+20\sqrt[3]{6}\]
square out the left hand side and equate like parts. you should get a system of equations which you can solve
*
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not working
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k, just a sec...
\[\text{\let} ...x^3=a,y^3=b\] \[(x+y-1)^2=x^2+y^2+1+2(xy-x-y)=49+20\sqrt[3]{6}\]
how did you type text in the equation editor?
i said \text{} and put inside the bracects
ty
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\[\text{thank you}\]
lol yeah it works and you can colour it green or red or something \color{green}{}
sorry
\[\color{green}{\text{the number on the right hand side is a square}}\]
\[49+20\sqrt[3]{6}=29+20(1+\sqrt[3]{6})\]
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tough one...
@pgpilot326
nice, thanks!
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