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title
Excellent88's Blog
description
Just another WordPress.com weblog
image
site name
Excellent88's Blog
author
updated
2026-01-27 02:12:39
raw text
Excellent88's Blog | Just another WordPress.com weblog Excellent88's Blog Just another WordPress.com weblog RSS Art_ShopQ My Diary My Profile GRUP SIKLIK DAN ISOMORFISMA Grup Siklik jika G suatu grup dan a e G , maka H = { a n | n e Z } adalah sebuah subgroup dari G . Subgrup ini dinamakan subgroup siklik yang dibangun oleh a . Dan jika diberikan grup G dan a e G , jika G = { a n | n e Z } maka a dinamakan pembangun G dan grup G= dinamakan grup siklik. Teorema 1.2 : Semua grup siklik adalah grup komutatif Bukti: Misalkan G adalah grup siklik dan a adalah pembangun G, yakni G = ={ a n | n e Z } Jika g 1 dan g 2 sebarang elemen dari G , maka terdapat bilangan bulat r dan s sehingga g 1 =a r dan g 2 =a s . Maka: g 1 g 2 = a r a s = a r+s = a s+r = a s a r = g 2 g 1 Jadi G grup komutatif. Baca selengkapnya… 17 Juni 2010 excellent88 5 Komentar Kategori: Uncategor...
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2026-01-27 02:12:39
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