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Mathematics 17 Online
OpenStudy (anonymous):

group (z +) is a group how to prouf and explain example

OpenStudy (abb0t):

This this group theory?

OpenStudy (anonymous):

yes but general example

OpenStudy (anonymous):

how to grup

OpenStudy (abb0t):

I think you're missing something. Are you asking for an example or what?

OpenStudy (anonymous):

example

OpenStudy (abb0t):

Do you know the properties that make a group?

OpenStudy (anonymous):

yes

OpenStudy (anonymous):

clousure associativity identity and inverse

OpenStudy (abb0t):

Yes, correct.

OpenStudy (anonymous):

but to write ans correct in exam

OpenStudy (anonymous):

how to

OpenStudy (abb0t):

An example is the unit circle, \(S^1={z\in \mathbb{C}|~|z|=1}\) under multiplication

OpenStudy (anonymous):

ok addition identity element 1 thanks

OpenStudy (anonymous):

no no addition identity 0

OpenStudy (abb0t):

\(G=(\mathbb{Z}+)\). is an infinite abelian group. the integer addition (+) is the group operation. The unit is e=0. the inverse of any element \(x\in \mathbb{Z}\) is it's negative, -x

OpenStudy (anonymous):

yes mam

OpenStudy (abb0t):

mam?

OpenStudy (anonymous):

and another example

OpenStudy (mary.rojas):

lmfao xD

OpenStudy (anonymous):

sorry

OpenStudy (anonymous):

c= {1 -1 i -i) this is group yes ya no???? create table

OpenStudy (abb0t):

take the multiplication.

OpenStudy (anonymous):

but how to create table

OpenStudy (nincompoop):

I think he said exam

OpenStudy (nincompoop):

he wants ANSURS

OpenStudy (abb0t):

I don't think that's a group.

OpenStudy (abb0t):

list the group with it's multiplication table.

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