Explore BrainMass
Share

# Prove that every element of a susbet is of finite order.

This content was STOLEN from BrainMass.com - View the original, and get the solution, here!

Let G= , x*y be the fractional part of x+y .(i.e:x*y=x+y-[x+y] where
[a] is the greatest integer less than or equal than a).
Show that all the elements of the subset of all rational elements of this group are of finite order.

Please see the attached file for the fully formatted problems.

© BrainMass Inc. brainmass.com September 22, 2018, 2:46 pm ad1c9bdddf - https://brainmass.com/math/finite-element-method/prove-every-element-subset-finite-order-94036

#### Solution Preview

Please see the attached file for the complete solution.
Thanks for using BrainMass.

Let G= , x*y be the fractional part of x+y .(i.e:x*y=x+y-[x+y] where
[a] is the greatest integer less than or equal than ...

#### Solution Summary

It is proven that every element of a susbet is of finite order. The solution is detailed and well presented. The response received a rating of "5/5" from the student who originally posted the question.

\$2.19