koshiteoremasi

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$fundamental ketma-ketliklar. koshi teoremasi. fundamental ketma-ketliklar. koshi teoremasi. funksiya tushunchasi. funksiyaning chegaralanganligi, monotonligi, juft va toqligi, davriyligi. teskari funksiya. murakkab funksiya. elementar funksiyalar va ularning xossalari. image1.emf _________microsoft_word1.docx image2.emf _________microsoft_word2.docx image3.emf _________microsoft_word3.docx image4.emf _________microsoft_word4.docx image5.emf _________microsoft_word5.docx image6.emf _________microsoft_word6.docx image7.emf _________microsoft_word7.docx image8.emf _________microsoft_word8.docx image9.emf _________microsoft_word9.docx image10.emf _________microsoft_word10.docx image11.emf _________microsoft_word11.docx image12.emf _________microsoft_word12.docx image13.emf _________microsoft_word13.docx image14.emf _________microsoft_word14.docx image15.emf _________microsoft_word15.docx image16.emf _________microsoft_word16.docx image17.emf _________microsoft_word17.docx image18.emf _________microsoft_word18.docx image19.emf _________microsoft_word19.docx image20.emf _________microsoft_word20.docx image21.emf _________microsoft_word21.docx image22.emf _________microsoft_word22.docx image23.emf _________microsoft_word23.docx image24.emf _________microsoft_word24.docx image25.emf _________microsoft_word25.docx image26.emf _________microsoft_word26.docx image27.emf _________microsoft_word27.docx image28.emf _________microsoft_word28.docx image29.emf _________microsoft_word29.docx image30.emf _________microsoft_word30.docx }{ n x ketma-ketlik berilgan bo‘lsin. 1-ta’rif. agar har qanday 0 olinganda ham shunday natural 0 n soni topilsaki, barcha 0 nn va 0 nm uchun || mn xx tengsizlik bajarilsa (ya’ni ,,,0 00 nnnn   ||: 0 mn xxnm bo‘lsa), }{ n x fundamental ketma-ketlik deyiladi. masalan, ,...)2,1( 1    n n n x n fundamental ketma-ketlik bo‘ladi. 0 n …$

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