Assume M is an F[x] module, consider the map T The action of F[x] on M...

Transcribed Image Text:

Assume M is an F[x] module, consider the map T The action of F[x] on M is as follows: (ao + a₁x + anTn (m). e) Prove subspace S is an F[x] submodule of MT(S) ≤S, SCM M → M defined by T(m) = xm. + anxn)m aom + a₁T(m) + = + Assume M is an F[x] module, consider the map T The action of F[x] on M is as follows: (ao + a₁x + anTn (m). e) Prove subspace S is an F[x] submodule of MT(S) ≤S, SCM M → M defined by T(m) = xm. + anxn)m aom + a₁T(m) + = +

Answer rating: 100% (QA)

that S is an F Submodule of M Sis Suso M TS S they T8 xs S is FI Submodule and Ref DES ... View the full answer