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How to get this into standard form of a polynomial?
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\[x ^{4}-3^{4}\]
the only thing you can do really is turn 3^4 into 81 since 3^4 = 3*3*3*3 = 81
i mean in unfactored form.
yeah so that gives you x^4 - 81
which isn't factored
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ok, the form i want it to be in is : \[^{4}+2x ^{3}+x+1\]. this is just an example
theres supposed to be an x before the superscript 4
This is a polynomial... if you reduce \(3^4=81\) we're left with just \(x^4-81\), a perfectly fine monic quartic binomial.
ok, so if it asks u to find all rational, irrational, and complex zeros of it, how do i do that?
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