Prove that there exists an irreducible polynomial of degree 10 over the the field of 25 elements.
I know that the multiplicative group of non-zero elements of any finite field is cyclic. So how can I proceed my work? Thanks!
Prove that there exists an irreducible polynomial of degree 10 over the the field of 25 elements.
I know that the multiplicative group of non-zero elements of any finite field is cyclic. So how can I proceed my work? Thanks!
Copyright © 2021 JogjaFile Inc.