Answer to Question #18545 in Algebra for Melvin Henriksen

Question #18545

For any field k and for any normal subgroup H of a group G, show that kH ∩ rad kG = rad kH.

Expert's answer

Answer in progress...

Learn more about our help with Assignments: Algebra Elementary Algebra

Comments

No comments. Be the first!

Leave a comment

Related Questions

1. Let R = kG where k is any field and G is any group. Let I be the ideal of R generated by ab − ba f
2. Let R = kG where k is any field and G is any group. Let I be the ideal of R generated by ab − ba f
3. Let k be a field whose characteristic is prime to the order of a finite group G. Show that the follo
4. Give an example of a pair of finite groups G,G' such that, for some field k, kG ∼= kG' a
5. I have a online math placement test with a variety math problems from pre algebra, algebra, and geom
6. Explain how to factor the following trinomials forms: x2 + bx + c and ax2 + bx + c. Is there more th
7. (6w-11w^(2))-(4+7w^(2))