Register
Let H = {1J4, (1 2)(3 4), (1 3)(2 4), (1 4)(2 3) }, where1j4 is the identity. Is the quotient group S4 / H isomorphic toS3?
159k views
4 votes
Let H = {1J4, (1 2)(3 4), (1 3)(2 4), (1 4)(2 3)

}, where1j4 is the identity.
Is the quotient group S4 / H isomorphic
toS3?

User Paul McCarthy
by
5.6k points

1 Answer

1 vote

Answer:

Please see attachment

Explanation:

Please see attachment

Let H = {1J4, (1 2)(3 4), (1 3)(2 4), (1 4)(2 3) }, where1j4 is the identity. Is the-example-1
User Derek McCrae Norton
by
5.3k points
Ask a Question
Welcome to QAmmunity.org, where you can ask questions and receive answers from other members of our community.

5.9m questions

7.8m answers

Other Questions

Solve for y in terms of x. 2/3y - 4 = x y = x + 6 y = -x + 4 y = -x + 6 y = x + 4
Ten gallons of paint were poured into two containers of different sizes. Use one variable to express the amount poured into each container
Use the normal model ​n(11371137​,9696​) for the weights of steers. ​a) what weight represents the 3737thth ​percentile? ​b) what weight represents the 9999thth ​percentile? ​c) what's the iqr of the weights
Evaluate a + b when a = –16.2 and b = –11.4 A. –27.6 B. –4.8 C. 4.8 D. 27.6
What is the value of x? (-4) - x = 5
Link Copied!