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find the real solution x^-2
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\[x \neq 0\]
\[x ^{-2}+9x ^{-1}+18=0\]
that is the formula
set x^-1 as u which makes x^-2 to u^2 and solve as a 2n degree equation
Just swing the negative exponents in the denominator.
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still confused
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u^2+9u+18=0 And then the answer to x should be 1/x1 and 1/x2
i mean u1 and u2, to get the values of x1 and x2
since x^-1 = 1/x and x^-2 = 1/x^2
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\[\frac{ 1 }{ x ^{2} }+\frac{ 9 }{ x }+18=0\]
okay so what would be the answer?
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