Page 33 - 3 MATH (Ganesh M. Chaure)
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JwUmH$ma



                 {ejH${XZmbm VmBªZm XoʶmgmR>r \w$bm§Mm JwÀN> V¶ma Ho$bm. ˶mgmR>r Q>moZr, gmoZy, gb‘m, Om°Z
               d Z§Xÿ `m§Zr àË`oH$s 2 \w$bo AmUbr. Ë`m \w$bm§Mm EH$ gw§Xa JwÀN> gmoZyZo V`ma Ho$bm.












               VmB©  :   N>mZ ! {H$Vr gw§Xa Am{U _moR>m JwÀN> Pmbm Amho !
                           EHy$U {H$Vr \w$bm§Mm JwÀN> Amho hm ?

               Q>moZr  :  àË`oH$mZ§ AmUbobr XmoZ Aer nmMOUm§Mr {_iyZ Xhm \w$b§ Pmbr.
               Om°Z   :   àË`oH$mMr 2 \w$b§ Aer EHy$U nmMOUm§Mr ’w$b§ åhUOo 5 doim 2 KoD$Z Ho$bobr ~oarO
                           2 + 2 + 2 + 2 + 2 = 10.

               VmB©  :  2 + 2 + 2 + 2 + 2  ho 2  5 Ago {b{hVmV.
                           10 hm 2 Am{U 5 `m§Mm JwUmH$ma Amho.

                           AmVm BWo {MÌo AmhoV. ˶mV {H$Vr ’$io AmhoV ‘moOy¶m.

                 gmoZy :   EH$m AmoirV 4 qb~o,Aem XmoZ Amoir.     Q>moZr :   EH$m AmoirV 4
                       4 Mr XþßnQ> åhUOo 8 qb~o.                          H$mH$S>çm, Aem

                       4 hr g§»`m XmoZ doim KoD$Z Ho$bobr               Mma Amoir.
                         ~oarO åhUOo 4 Mr XþßnQ>.                       4  Mr  4 nQ,>
                                                                          åhUOo

                                                                        16 H$mH$S>çm.





                  gb‘m : EH$m AmoirV Mma noê$,

                        Aem VrZ Amoir åhUOo
                        4 Mr {VßnQ> 12.





                                                      Om°Z :   EH$m AmoirV Mma Am§~o, Aem
                                                               10 Amoir.

                                                            4 Mr XhmnQ> åhUOo 40 Am§~o.



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