{"text": "### Human: Jelaskan bagaimana menggunakan Teorema Kecil Fermat.. ### Assistant: Teorema Kecil Fermat adalah konsep penting dalam teori bilangan yang berguna dalam pengujian primalitas dan aritmatika modular. Untuk menggunakan Teorema Kecil Fermat, Anda perlu memahami prinsip-prinsip dasar teorema dan bagaimana Anda dapat menerapkannya pada masalah yang berbeda. Berikut adalah penjelasan langkah demi langkah tentang cara menggunakan Teorema Kecil Fermat: 1. Pahami teorema: Teorema Kecil Fermat menyatakan bahwa jika p adalah bilangan prima, maka untuk bilangan bulat apa pun a, angka a^p - a adalah kelipatan bilangan bulat dari p. Dengan kata lain, a^p  a (moderema p). 2. Terapkan teorema pada suatu masalah: Misalkan Anda ingin mencari sisa ketika 5200 dibagi dengan sisi 13 (misalnya 5200^p 13) yang merupakan persamaan prime. Mari kita tulis ulang teorema: 5\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d75\u00d7"}