Let K be a normal extension of F, and let K = F(). Let irr(, F)=x n

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Let K be a normal extension of F, and let K = F(α). Let
irr(α, F)=xn+an-1xn-1 +· · · + a1x + a0.

Referring to Exercise 17, show that

Nk/F(α) = (−1)na0,  

Trk/F(α) = -an−1.

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