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a,b satisfies the equation
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\[a^3-3a^2+5a-17=0\] \[b^3-3b^2+5b+11=0\] find\[a+b\]
\[a^3+b^3=(a+b)(a^2-ab+b^2)\] -3(a^2+b^2)-5(a+b)\[-3(a^2+b^2)-5(a+b)+6=(a+b)(a^2-ab+b^2)\] \[a+b=\frac{ -3(a^2+b^2) -5(a+b)+6}{ a^2-ab+b^2}\] is that correct
a+b is a real number
Well yeah it's correct.. :)
but it has to be a number
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You mean the answer.. ?
yes
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