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公開日:2022/07/02 / 最終更新日:2022/07/02
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No message tone is heard on incoming messages on your Samsung Galaxy A70 Android 9.0. Cause 2 of 1: The message tone has been turned off. Ringtones for Sms – Message Tones Ringtones music ringtones for your phone, the best young music ringtones in the music market, updated constantly. Download .Q: Proving a form is or isn’t irreducible We are studying for a test today, and we were given the following problem: $f=z^2+z^4+z^5+z^7+z^8+z^3-z^6+z^9+z^2-z^4-z^6-z^8-z^1+z^3$ We’re asked to prove that $f$ is or isn’t irreducible in $F[z]$, where $F$ is a field containing a root of $z^9+1$. We aren’t given a bound on which roots we can use for $F$, and no idea on which we should use. We can’t just use a theorem, since we aren’t told in what field $F$ is defined. Is there some obvious substitution we can use? I’m thinking of something like: $f(z+\phi)=0, f(z+\phi)=0$ If we can use $\phi=0$, we prove the form is reducible. Otherwise we prove it’s irreducible. So for this we just need to check which roots of $z^9+1$ are in the field. Any ideas on what to do, or where to look for more information? A: The field $F$ is given by $F=\Bbb{C}(\zeta)$, where $\zeta=e^{2\pi i/9}$. Therefore, we have $1+\zeta+\zeta^2+…+\zeta^{8}=\zeta^{9}-1=0$, since the roots of $z^9+1$ are $1$ and $\zeta^k$ ($k=0,1,…,8$). It follows that $$f(z)=z^2+z^4+…+z^{8}+z^{9}-z^{10}-z^{11} 595f342e71
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