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Solve for x. \[x^4( {18 \over x^4} + {1 \over x^2})=4(x^4)\]
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\[4x^4 - x^2 -18 =0\]
this has real and complex roots
@order put \(x^2=u\) then \(x^4=u^2\) Now our equation becomes a quadratic equation \[4u^2-u-18=0\] Can you solve now?
Yes I think so. Let me try.
Got it, thanks :)
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(18/x^2)+(1) = 4x^2 18 + x^2 = 4 x^4 4x^4 - x^2 - 18 = 0 (x^2 + 2)(4x^2 - 9) x^2 = -2 OR x^2 = 9/4 ==> x = +- 3/2
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