# Part A Linear Algebra

 .remove_background_ad { border: 1px solid #555555; padding: .75em; margin: .75em; background-color: #e7e7e7; } .rmbg_image { max-height: 80px; } define a field and its characteristic define a vector space define linear independence, spanning, basis and dimension define a linear transformation/map, and an isomorphism define a ring and a commutative ring define a ring homomorphism and a ring isomorphism define an ideal what is the division algorithm for polynomials what is the first isomorphism theorem (ring form) Proposition 2.11. Let a, b ∈ F[x] be non-zero polynomials and let gcd(a, b) = c. Then... define minimal polynomial of A define characteristic polynomial of A define eigenvalue, eigenvector define minimal polynomial of T define characteristic polynomial of T define algebraically closed what is the fundamental theorem of algebra define an algebraic closure of F define quotient space First Isomorphism theorem (quotient space form) rank-nullity theorem (quotient space form) .remove_background_ad { border: 1px solid #555555; padding: .75em; margin: .75em; background-color: #e7e7e7; } .rmbg_image { max-height: 80px; } AuthorNat1234 ID334949 Card SetPart A Linear Algebra Descriptionpart a linear algebra Updated2017-10-18T13:52:40Z Show Answers