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solve 2x^4+x^2-1
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you don't have an equation
=0
u can solve it by replacinf x^2=t and u'll get 2t^2+t-1=0 and now u can solve it like a second grade eq.
use substitution: \[x^2=t\]\[2t^2+t-1=0\]\[t _{1,2}=(-1\pm \sqrt{9})/4\]\[t _{1,2}=(-1\pm3)/4\]\[t1=1/2\]\[t _{2}=-1\] but you throw away that second solution because it's negative so the solutions are \[x _{1,2}=\pm(1/\sqrt{2})\]
Guys arent we suppose to have 4 solutions?um a bit lost
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since we have x^4?
yea u get 4 solutions
I meant you wanted real solutions...:D OK then you can use x^2=-1 so other solutions are i and -i
how guys?
from wht nenad got...|dw:1329771354143:dw|..and so on....
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