Question

Use Sylow Theorems: Show that every group of order 144 is not simple.

Use Sylow Theorems: Show that every group of order 144 is not simple.
Math   Advanced-Math   
0 0
Add a commentTranscribed image text
Next >

Homework Answers

Answer #1

0 0
Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Log In

Sign Up

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Show that a group of order 84 cannot be simple.
Show that a group of order 84 cannot be simple.
For any prime number p use Lagrange's theorem to show that every group of order p...
For any prime number p use Lagrange's theorem to show that every group of order p is cyclic (so it is isomorphic to Zp
Show that no group of order 992=2^5 * 31 is simple.
Show that no group of order 992=2^5 * 31 is simple.
When working with proofs and theorems is there a simple way to determine when to use...
When working with proofs and theorems is there a simple way to determine when to use contradiction? I understand HOW contradiction works, but not really WHEN I need to use it. Any tips or pointers would be incredibly helpful.
suppose every element of a group G has order dividing 2. Show that G is an...
suppose every element of a group G has order dividing 2. Show that G is an abelian group. There is another question on this, but I can't understand the writing at all...
How many Sylow 3-subgroups and Sylow-5subgroups may there be in a Group of order 675
How many Sylow 3-subgroups and Sylow-5subgroups may there be in a Group of order 675
Let G be a group (not necessarily an Abelian group) of order 425. Prove that G...
Let G be a group (not necessarily an Abelian group) of order 425. Prove that G must have an element of order 5. Note, Sylow Theorem is above us so we can't use it. We're up to Finite Orders. Thank you.
Let n be a positive integer. Show that every abelian group of order n is cyclic...
Let n be a positive integer. Show that every abelian group of order n is cyclic if and only if n is not divisible by the square of any prime.
If G is a group of order 250,000 = 2 456, show that G is not...
If G is a group of order 250,000 = 2 456, show that G is not simple
Let p be a prime. Show that a group of order pa has a normal subgroup...
Let p be a prime. Show that a group of order pa has a normal subgroup of order pb for every nonnegative integer b ≤ a.
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT