{"id":5765,"date":"2019-12-21T01:58:38","date_gmt":"2019-12-20T20:28:38","guid":{"rendered":"https:\/\/minkaithadi.com\/2019\/12\/21\/%e0%ae%b5%e0%ae%b0%e0%ae%b2%e0%ae%be%e0%ae%b1%e0%af%8d%e0%ae%b1%e0%ae%bf%e0%ae%b2%e0%af%8d-%e0%ae%87%e0%ae%a9%e0%af%8d%e0%ae%b1%e0%af%81-22-12-2019-%e0%ae%95%e0%ae%a3%e0%ae%bf%e0%ae%a4-%e0%ae%ae\/"},"modified":"2020-03-12T22:55:31","modified_gmt":"2020-03-12T17:25:31","slug":"%e0%ae%b5%e0%ae%b0%e0%ae%b2%e0%ae%be%e0%ae%b1%e0%af%8d%e0%ae%b1%e0%ae%bf%e0%ae%b2%e0%af%8d-%e0%ae%87%e0%ae%a9%e0%af%8d%e0%ae%b1%e0%af%81-22-12-2019-%e0%ae%95%e0%ae%a3%e0%ae%bf%e0%ae%a4-%e0%ae%ae","status":"publish","type":"post","link":"https:\/\/minkaithadi.com\/?p=5765","title":{"rendered":"\u0bb5\u0bb0\u0bb2\u0bbe\u0bb1\u0bcd\u0bb1\u0bbf\u0bb2\u0bcd \u0b87\u0ba9\u0bcd\u0bb1\u0bc1 &#8211; 22.12.2019 &#8211; \u0b95\u0ba3\u0bbf\u0ba4 \u0bae\u0bc7\u0ba4\u0bc8 \u0b87\u0bb0\u0bbe\u0bae\u0bbe\u0ba9\u0bc1\u0b9c\u0ba9\u0bcd"},"content":{"rendered":"<div style=\"text-align: justify; \">\u0b87\u0ba8\u0bcd\u0ba4\u0bbf\u0baf \u0b95\u0ba3\u0bbf\u0ba4 \u0bae\u0bc7\u0ba4\u0bc8 \u0b9a\u0bc0\u0ba9\u0bbf\u0bb5\u0bbe\u0b9a \u0b87\u0bb0\u0bbe\u0bae\u0bbe\u0ba9\u0bc1\u0b9c\u0ba9\u0bcd 1887\u0b86\u0bae\u0bcd \u0b86\u0ba3\u0bcd\u0b9f\u0bc1 \u0b9f\u0bbf\u0b9a\u0bae\u0bcd\u0baa\u0bb0\u0bcd 22\u0b86\u0bae\u0bcd \u0ba4\u0bc7\u0ba4\u0bbf \u0ba4\u0bae\u0bbf\u0bb4\u0bcd\u0ba8\u0bbe\u0b9f\u0bcd\u0b9f\u0bbf\u0bb2\u0bc1\u0bb3\u0bcd\u0bb3 \u0b88\u0bb0\u0bcb\u0b9f\u0bc1 \u0bae\u0bbe\u0bb5\u0b9f\u0bcd\u0b9f\u0ba4\u0bcd\u0ba4\u0bbf\u0bb2\u0bcd \u0baa\u0bbf\u0bb1\u0ba8\u0bcd\u0ba4\u0bbe\u0bb0\u0bcd. \u0b87\u0bb5\u0bb0\u0bc1\u0b9f\u0bc8\u0baf \u0baa\u0bbf\u0bb1\u0ba8\u0bcd\u0ba4 \u0ba8\u0bbe\u0bb3\u0bcd \u0ba4\u0bc7\u0b9a\u0bbf\u0baf \u0b95\u0ba3\u0bbf\u0ba4 \u0ba4\u0bbf\u0ba9\u0bae\u0bbe\u0b95 \u0b87\u0ba8\u0bcd\u0ba4\u0bbf\u0baf\u0bbe\u0bb5\u0bbf\u0bb2\u0bcd \u0b95\u0bca\u0ba3\u0bcd\u0b9f\u0bbe\u0b9f\u0baa\u0bcd\u0baa\u0b9f\u0bc1\u0b95\u0bbf\u0bb1\u0ba4\u0bc1. \u0b87\u0bb5\u0bb0\u0bc1\u0b9f\u0bc8\u0baf \u0bb5\u0bbe\u0bb4\u0bcd\u0bb5\u0bbf\u0bb2\u0bcd A Synopsis of Elementary Results in Pure and Applied Mathematics \u0b8e\u0ba9\u0bcd\u0bb1 \u0baa\u0bc1\u0ba4\u0bcd\u0ba4\u0b95\u0bae\u0bcd \u0b92\u0bb0\u0bc1 \u0ba4\u0bbf\u0bb0\u0bc1\u0baa\u0bcd\u0baa\u0bc1\u0bae\u0bc1\u0ba9\u0bc8\u0baf\u0bc8 \u0b8f\u0bb1\u0bcd\u0baa\u0b9f\u0bc1\u0ba4\u0bcd\u0ba4\u0bbf\u0baf\u0ba4\u0bc1. \u0b87\u0ba8\u0bcd\u0ba4 \u0baa\u0bc1\u0ba4\u0bcd\u0ba4\u0b95\u0bae\u0bc7 \u0b87\u0bb5\u0bb0\u0bc1\u0b95\u0bcd\u0b95\u0bc1 \u0b95\u0ba3\u0bbf\u0ba4\u0ba4\u0bcd\u0ba4\u0bbf\u0bb2\u0bcd \u0b87\u0bb0\u0bc1\u0ba8\u0bcd\u0ba4 \u0b86\u0bb0\u0bcd\u0bb5\u0ba4\u0bcd\u0ba4\u0bc8 \u0b85\u0ba4\u0bbf\u0b95\u0baa\u0bcd\u0baa\u0b9f\u0bc1\u0ba4\u0bcd\u0ba4\u0bbf\u0baf\u0ba4\u0bc1.<\/div>\n<div style=\"text-align: justify; \"><\/div>\n<div style=\"text-align: justify; \">\u0b87\u0bb5\u0bb0\u0bcd \u0ba4\u0ba9\u0bcd\u0ba9\u0bc1\u0b9f\u0bc8\u0baf 12\u0bb5\u0ba4\u0bc1 \u0bb5\u0baf\u0ba4\u0bbf\u0bb2\u0bcd \u0bb2\u0bcb\u0ba9\u0bbf \u0b8e\u0bb4\u0bc1\u0ba4\u0bbf\u0baf \u0bae\u0bc1\u0b95\u0bcd\u0b95\u0bcb\u0ba3\u0bb5\u0bbf\u0baf\u0bb2\u0bcd (Trigonometry) \u0b8e\u0ba9\u0bcd\u0bb1 \u0baa\u0bbe\u0b9f \u0baa\u0bc1\u0ba4\u0bcd\u0ba4\u0b95\u0ba4\u0bcd\u0ba4\u0bc8 \u0b95\u0bb2\u0bcd\u0bb2\u0bc2\u0bb0\u0bbf\u0baf\u0bbf\u0bb2\u0bcd \u0b87\u0bb3\u0b99\u0bcd\u0b95\u0bb2\u0bc8 \u0bb5\u0b95\u0bc1\u0baa\u0bcd\u0baa\u0bbf\u0bb2\u0bcd \u0baa\u0b9f\u0bbf\u0ba4\u0bcd\u0ba4\u0bc1\u0b95\u0bcd \u0b95\u0bca\u0ba3\u0bcd\u0b9f\u0bbf\u0bb0\u0bc1\u0ba8\u0bcd\u0ba4 \u0ba4\u0ba9\u0bcd \u0baa\u0b95\u0bcd\u0b95\u0ba4\u0bcd\u0ba4\u0bc1 \u0bb5\u0b9f\u0bc0 ;\u0b9f\u0bc1 \u0bae\u0bbe\u0ba3\u0bb5\u0ba9\u0bbf\u0b9f\u0bae\u0bbf\u0bb0\u0bc1\u0ba8\u0bcd\u0ba4\u0bc1&nbsp; \u0b95\u0b9f\u0ba9\u0bcd \u0bb5\u0bbe\u0b99\u0bcd\u0b95\u0bbf \u0baa\u0b9f\u0bbf\u0b95\u0bcd\u0b95\u0ba4\u0bcd \u0ba4\u0bca\u0b9f\u0b99\u0bcd\u0b95\u0bbf\u0ba9\u0bbe\u0bb0\u0bcd. \u0b85\u0baa\u0bcd\u0baa\u0bbe\u0b9f \u0baa\u0bc1\u0ba4\u0bcd\u0ba4\u0b95\u0ba4\u0bcd\u0ba4\u0bc8 \u0b92\u0bb0\u0bc7 \u0bb5\u0bbe\u0b9a\u0bbf\u0baa\u0bcd\u0baa\u0bbf\u0bb2\u0bcd \u0bae\u0bc1\u0b9f\u0bbf\u0ba4\u0bcd\u0ba4\u0ba4\u0bcb\u0b9f\u0bc1 \u0bae\u0b9f\u0bcd\u0b9f\u0bc1\u0bae\u0bb2\u0bcd\u0bb2\u0bbe\u0bae\u0bb2\u0bcd \u0b85\u0ba4\u0bbf\u0bb2\u0bbf\u0bb0\u0bc1\u0ba8\u0bcd\u0ba4 \u0b8e\u0bb2\u0bcd\u0bb2\u0bbe \u0b95\u0ba3\u0b95\u0bcd\u0b95\u0bc1\u0b95\u0bb3\u0bc8\u0baf\u0bc1\u0bae\u0bcd \u0ba4\u0bbe\u0ba9\u0bc7 \u0baa\u0bcb\u0b9f\u0bcd\u0b9f\u0bc1 \u0bae\u0bc1\u0b9f\u0bbf\u0ba4\u0bcd\u0ba4\u0bc1 \u0bb5\u0bbf\u0b9f\u0bcd\u0b9f\u0bbe\u0bb0\u0bcd.<\/div>\n<div style=\"text-align: justify; \"><\/div>\n<div style=\"text-align: justify; \">\u0b87\u0bb5\u0bb0\u0bcd \u0bae\u0ba9\u0ba4\u0bbf\u0bb2\u0bc1\u0bae\u0bcd, \u0b95\u0bc8\u0baf\u0bbf\u0bb2\u0bc1\u0bae\u0bcd \u0b87\u0bb0\u0bc1\u0ba8\u0bcd\u0ba4\u0ba4\u0bc6\u0bb2\u0bcd\u0bb2\u0bbe\u0bae\u0bcd \u0bb5\u0bbf\u0ba8\u0bcd\u0ba4\u0bc8\u0b9a\u0bcd \u0b9a\u0ba4\u0bc1\u0bb0\u0b99\u0bcd\u0b95\u0bb3\u0bcd (Magic Squares), \u0ba4\u0bca\u0b9f\u0bb0\u0bcd \u0baa\u0bbf\u0ba9\u0bcd\u0ba9\u0bae\u0bcd (Continued Fractions), \u0baa\u0b95\u0bbe \u0b8e\u0ba3\u0bcd\u0b95\u0bb3\u0bc1\u0bae\u0bcd \u0b95\u0bb2\u0baa\u0bcd\u0baa\u0bc1 \u0b8e\u0ba3\u0bcd\u0b95\u0bb3\u0bc1\u0bae\u0bcd (Prime and Composite Numbers), \u0b8e\u0ba3\u0bcd \u0baa\u0bbf\u0bb0\u0bbf\u0bb5\u0bbf\u0ba9\u0bc8\u0b95\u0bb3\u0bcd (Number Partitions), \u0ba8\u0bc0\u0bb3\u0bcd\u0bb5\u0b9f\u0bcd\u0b9f\u0ba4\u0bcd \u0ba4\u0bca\u0b95\u0bc8\u0baf\u0bc0\u0b9f\u0bc1\u0b95\u0bb3\u0bcd (Elliptic Integrals), \u0bae\u0bbf\u0b95\u0bc8\u0baa\u0bcd\u0baa\u0bc6\u0bb0\u0bc1\u0b95\u0bcd\u0b95\u0ba4\u0bcd \u0ba4\u0bca\u0b9f\u0bb0\u0bcd (hypergeometric series) \u0bae\u0bb1\u0bcd\u0bb1\u0bc1\u0bae\u0bcd \u0b89\u0baf\u0bb0\u0bcd\u0ba4\u0bb0 \u0b95\u0ba3\u0bbf\u0ba4\u0baa\u0bcd\u0baa\u0bca\u0bb0\u0bc1\u0bb3\u0bcd\u0b95\u0bb3\u0bc1\u0bae\u0bbe\u0b95\u0bc1\u0bae\u0bcd.<\/div>\n<div style=\"text-align: justify; \"><\/div>\n<div style=\"text-align: justify; \">\u0b87\u0bb0\u0bbe\u0bae\u0bbe\u0ba9\u0bc1\u0b9c\u0ba9\u0bcd \u0b86\u0baf\u0bcd\u0bb5\u0bc1\u0b95\u0bb3\u0bbf\u0bb2\u0bcd \u0ba4\u0bbf\u0baf\u0bb0\u0bbf \u0b86\u0b83\u0baa\u0bcd \u0b88\u0b95\u0bc1\u0bb5\u0bc7\u0b9a\u0ba9\u0bcd\u0bb8\u0bcd, \u0ba4\u0bbf\u0baf\u0bb0\u0bbf \u0b86\u0b83\u0baa\u0bcd \u0ba8\u0bae\u0bcd\u0baa\u0bb0\u0bcd\u0bb8\u0bcd, \u0b9f\u0bc6\u0b83\u0baa\u0bbf\u0ba9\u0bbf\u0b9f\u0bcd \u0b87\u0ba9\u0bcd\u0b9f\u0bcd\u0b9f\u0b95\u0bcd\u0bb0\u0bb2\u0bcd\u0bb8\u0bcd, \u0ba4\u0bbf\u0baf\u0bb0\u0bbf \u0b86\u0b83\u0baa\u0bcd \u0baa\u0bbe\u0bb0\u0bcd\u0b9f\u0bbf\u0bb7\u0ba9\u0bcd\u0bb8\u0bcd, \u0b8e\u0bb2\u0bbf\u0baa\u0bcd\u0b9f\u0bbf\u0b95\u0bcd \u0b83\u0baa\u0b99\u0bcd\u0bb7\u0ba9\u0bcd\u0bb8\u0bcd \u0b85\u0ba3\u0bcd\u0b9f\u0bcd \u0b95\u0ba3\u0bcd\u0b9f\u0bbf\u0ba9\u0bbf\u0baf\u0bc2\u0b9f\u0bc1 \u0b83\u0baa\u0bcd\u0bb0\u0bbe\u0b95\u0bcd\u0b9a\u0ba9\u0bcd\u0bb8\u0bcd \u0b8e\u0ba9\u0bc1\u0bae\u0bcd \u0ba8\u0bbf\u0bb2\u0bc8\u0baa\u0bcd\u0baa\u0bbe\u0b9f\u0bc1\u0b95\u0bb3\u0bcd \u0bae\u0bbf\u0b95\u0b9a\u0bcd \u0b9a\u0bbf\u0bb1\u0ba8\u0bcd\u0ba4\u0bb5\u0bc8\u0b95\u0bb3\u0bbe\u0b95\u0b95\u0bcd \u0b95\u0bb0\u0bc1\u0ba4\u0baa\u0bcd\u0baa\u0b9f\u0bc1\u0b95\u0bbf\u0ba9\u0bcd\u0bb1\u0ba9.<\/div>\n<div style=\"text-align: justify; \"><\/div>\n<div style=\"text-align: justify; \">1914\u0b86\u0bae\u0bcd \u0b86\u0ba3\u0bcd\u0b9f\u0bc1\u0b95\u0bcd\u0b95\u0bc1\u0bae\u0bcd, 1918\u0b86\u0bae\u0bcd \u0b86\u0ba3\u0bcd\u0b9f\u0bc1\u0b95\u0bcd\u0b95\u0bc1\u0bae\u0bcd \u0b87\u0b9f\u0bc8\u0baa\u0bcd\u0baa\u0b9f\u0bcd\u0b9f \u0b95\u0bbe\u0bb2\u0b95\u0b9f\u0bcd\u0b9f\u0ba4\u0bcd\u0ba4\u0bbf\u0bb2\u0bcd \u0b87\u0bb5\u0bb0\u0bcd 3000\u0b95\u0bcd\u0b95\u0bc1\u0bae\u0bcd \u0b85\u0ba4\u0bbf\u0b95\u0bae\u0bbe\u0ba9 \u0baa\u0bc1\u0ba4\u0bc1\u0b95\u0bcd \u0b95\u0ba3\u0bbf\u0ba4\u0ba4\u0bcd \u0ba4\u0bc7\u0bb1\u0bcd\u0bb1\u0b99\u0bcd\u0b95\u0bb3\u0bbf\u0bb2\u0bcd \u0b95\u0ba3\u0bcd\u0b9f\u0bc1\u0baa\u0bbf\u0b9f\u0bbf\u0ba4\u0bcd\u0ba4 \u0b89\u0ba3\u0bcd\u0bae\u0bc8\u0b95\u0bb3\u0bcd \u0b87\u0ba9\u0bcd\u0bb1\u0bc1 \u0b87\u0baf\u0bb1\u0bcd\u0baa\u0bbf\u0baf\u0bb2\u0bcd \u0ba4\u0bc1\u0bb1\u0bc8 \u0bae\u0bc1\u0ba4\u0bb2\u0bcd \u0bae\u0bbf\u0ba9\u0bcd\u0ba4\u0bca\u0b9f\u0bb0\u0bcd\u0baa\u0bc1\u0baa\u0bcd \u0baa\u0bca\u0bb1\u0bbf\u0baf\u0bbf\u0baf\u0bb2\u0bcd \u0ba4\u0bc1\u0bb1\u0bc8 \u0bb5\u0bb0\u0bc8, \u0baa\u0bb2 \u0ba4\u0bc1\u0bb1\u0bc8 \u0b89\u0baf\u0bb0\u0bcd\u0bae\u0b9f\u0bcd\u0b9f\u0b99\u0bcd\u0b95\u0bb3\u0bbf\u0bb2\u0bcd \u0b85\u0b9f\u0bbf\u0baa\u0bcd\u0baa\u0b9f\u0bc8\u0baf\u0bbe\u0b95 \u0baa\u0baf\u0ba9\u0bcd\u0baa\u0b9f\u0bc1\u0ba4\u0bcd\u0ba4\u0baa\u0bcd\u0baa\u0b9f\u0bcd\u0b9f\u0bc1 \u0bb5\u0bb0\u0bc1\u0b95\u0bbf\u0ba9\u0bcd\u0bb1\u0ba4\u0bc1. \u0b89\u0bb2\u0b95\u0ba4\u0bcd\u0ba4\u0bc8 \u0bb5\u0bbf\u0baf\u0b95\u0bcd\u0b95\u0b9a\u0bcd \u0b9a\u0bc6\u0baf\u0bcd\u0ba4 \u0b92\u0baa\u0bcd\u0baa\u0bb1\u0bcd\u0bb1 \u0baa\u0bc6\u0bb0\u0bc1\u0bae\u0bcd \u0b95\u0ba3\u0bbf\u0ba4 \u0bae\u0bc7\u0ba4\u0bc8\u0baf\u0bbe\u0b95 \u0ba4\u0bbf\u0b95\u0bb4\u0bcd\u0ba8\u0bcd\u0ba4 \u0b87\u0bb5\u0bb0\u0bcd 1920\u0b86\u0bae\u0bcd \u0b86\u0ba3\u0bcd\u0b9f\u0bc1 \u0bae\u0bb1\u0bc8\u0ba8\u0bcd\u0ba4\u0bbe\u0bb0\u0bcd.<\/div>\n<div style=\"text-align: justify; \"><\/div>\n<div style=\"text-align: justify; \"><img decoding=\"async\" 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\u0bb5\u0bbe\u0bb4\u0bcd\u0bb5\u0bbf\u0bb2\u0bcd A Synopsis of Elementary Results in&hellip; 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