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               gv‡bi ZvwjKv wØNvZ Ges wÎNvZ dvsk‡bi g‡a¨I Zyjbv Ki‡Z mvnvh¨ K‡i| D`vniY¯^iƒc `yBwU dvskb   (  ) =   
                             3
               Ges   (  ) =     hw` GKB ‡Wv‡g‡bi wfZ‡i gv‡bi ZvwjKvi w`‡K fv‡jvfv‡e j¶¨ Kiv nq, Zvn‡j ‡`Lv hv‡e ‡h,
               0 <    < 0.5 Gi wfZi wØNvZ dvsk‡bi ‡P‡q wÎNvZ dvskb axi MwZ‡Z e…w× cÖvß n‡”Q Ges 1 <    < 2 Gi ‡fZi
               `ªæZ MwZ‡Z e…w×cÖvß n‡”Q| GB cv_©K¨ Abyaveb Kivi Rb¨ aiv hvK, 0 <    < 1Gi Rb¨ gv‡bi ZvwjKv-









               j¶bxq ‡h 1 <    < 2-Gi wfZ‡i wb‡Pi ZvwjKv‡Z gvb¸‡jv wfbœiKg| G‡¶‡Î wÎNvZ dvsk‡bi gvb wØNvZ
               dvsk‡bi ‡P‡q `ªæZ e…w× cv‡”Q|








                Dfq dvsk‡bi ‡jLwPÎ mij‰iwLK bq, eis eµ‡iLv| wKš‘ eµ‡iLv¸‡jv GKwU n‡Z Ab¨wU Avjv`v| wb‡Pi
               ‡jLwP‡Î GB ‰ewk󨸇jvI ¯úó|














               2.6 g~j` (Rational) dvskb


               g~j` dvskb n‡jv fMœvsk AvKv‡ii dvskb hvi n‡i GKwU PjKhy³ ivwk _v‡K|

               g~j` dvskb GKB c×wZ‡Z ch©‡e¶Y Kiv hvq| g~j` dvsk‡bi `yBwU D`vniY we‡ePbv Kiv hvK,

                        1
                 (  ) =  Ges   (  ) =   1
                                         −1
               gv‡bi ZvwjKv ‰Zwi Ki‡j GKwU wbw`©ó ‰ewkó ‡hLv‡b n‡ii gvb k~b¨, Zv mv‡_ mv‡_B ¯úó n‡q hvq| G‡¶‡Î   (  )
               Gi ZvwjKvq    = 0 Ges   (  ) Gi ZvwjKvq    = 1 AšÍf©y³|

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