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Try for fun. If [x/{l(mb+nc-la)}]=[y/{m(nc+la-mb)}]=[z/{n(la+mb-nc)}]; prove that [l/{x(by+cz-ax)}]=[m/{y(cz+ax-by)}]=[n/{z(ax+by-cz)}]
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what did i just read
lolnope I'm good
[l/{x(by+cz-ax)}]=[m/{y(cz+ax-by)}]=[n/{z(ax+by-cz)}] It's done any more problem?
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