Question

Algebraically closed field K Possesses-

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Answer 1

Step-by-step explanation:

A field k is algebraically closed if any polynomial of non-zero degree over k has at least one root in k. In fact, it follows that for an algebraically closed field k each polynomial of degree n over k has exactly n roots in k, i.e. each irreducible polynomial from the ring of polynomials k[x] is of degree one.