Main

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site type

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review version

11

html import

20 (imported)

Events

first seen date

2025-03-13 06:30:57

expired found date

-

created at

2025-03-13 06:30:57

updated at

2026-02-20 06:10:50

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tld

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Connections

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Subdomains and pages

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Error counters

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Server

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Mainpage statistics

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mp rejected date

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mp saved date

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Open Graph

title

KuNci SuksEs

description

Just another WordPress.com weblog

image

site name

KuNci SuksEs

author

updated

2026-02-17 07:33:38

raw text

KuNci SuksEs | Just another WordPress.com weblog KuNci SuksEs Just another WordPress.com weblog Grup Siklik dan ISOMORFISMA June 17, 2010 in Uncategorized . Leave a Comment Grup Siklik Jika G adalah suatu grup, a ∈ G H = { ­ ­­ a n­ I n ∈ Z } Adalah subgroup dari G. Jika di berikan grup G, dan a ∈ G, jika G =  { ­ ­­ a n­ I n ∈ Z }, maka G dikataka grup siklik yang dibangun oleh a. Notasi G = < a > Teorema 1 Semua Grup Siklik adalah grup komutatif Namun, kebalikan teorema di atas belum tentu berlaku. Grup sklik adalah bentuk sederhana dari grup abel. Lemma (Algoritma Pembagian di Z) Jika m adalah bilangan bulat positif dan n sebarang bilangan bulat, maka terdapat secara unik bilangan bulat q dan r sehingga, n = mq + r      , dan 0 ≤ r  < m Teorema 2 Subgrup dari suatu grup siklik adalah siklik juga Akibat 1 Subgrup-subgrup dari Z terhadap operasi penjumlahan pasti berbentuk nZ, untuk n bilangan bulat. >> Klasifikasi Grup ...

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