Page 83 - 3 MATH (Ganesh M. Chaure)

H$mb‘mnZ

n KS>çmimMo dmMZ

VmB© : H$mb Vwåhr KS>çmimdê$Z doi H$er AmoiIm¶Mr ho {dMmab§
hmoV§. AmO ‘r ‘moR>§ KS>çmi AmUb§ Amho, ˶mdê$Z {eHy$¶m.

KS>çmimVrb N>moQ>çm d ‘moR>çm H$mQ>çmH$S>o bj Xçm. XmoÝhr
H$mQ>o 12 da AgVmV Voìhm ~mam dmObobo AgVmV.
gb‘m : bhmZ H$mQ>m 4 da Am{U ‘moR>m H$mQ>m 12 da AgVmo, Voìhm 4

dmObobo AgVmV.
Z§Xÿ : ¶mà‘mUoM 5 dmObobo qH$dm 9 dmObobo XmIdVm ¶oVrb.

gmoZy : bhmZ H$mQ>m hiyhiy, Va ‘moR>m H$mQ>m ˶mnojm ^a^a {’$aVmo,

hmo Zm ?
VmB© : hmo. bhmZ H$mQ>m Vmg XmIdVmo, Va ‘moR>m H$mQ>m {‘{ZQ>§

XmIdVmo; åhUyZ bhmZ H$mQ>çmbm VmgH$mQ>m d ‘moR>çm
H$mQ>çmbm {‘{ZQ>H$mQ>m Ag§ åhUVmV. AmVm ‘moR>m H$mQ>m 1 da

Jobm. 12 dmOyZ 5 {‘{ZQ>§ Pmbr.
Z§Xÿ : {‘{ZQ>H$mQ>m 2 da Jobm, H$s 12 dmOyZ 10 {‘{ZQ>§ hmoVrb. ‘J
{‘{ZQ>H$mQ>m 3 da AgVmZm 12 dmOyZ 15 {‘{ZQ>§ hmoVrb. hmo

Zm ? VmgH$mQ>m qH${MV nwT>o Jobobm {Xgob.
VmB© : ~amo~a. à˶oH$ XmoZ bJVÀ¶m g§»¶m§À¶m Kam§V 5-5 {‘{ZQ>m§M§

A§Va Amho.
gmoZy : åhUOo {‘{ZQ>§ ‘moOVmZm 5 Mm nmT>m Cn¶moJr nS>ob. ¶mà‘mUo
VmgH$mQ>m 12 d 1 ¶m§À¶m ‘ܶo Am{U {‘{ZQ>H$mQ>m 9 da

Agë¶mg 12 dmOyZ 45 {‘{ZQ>§ hmoVrb, H$maU ZD$ nmMo
n§MoMmirg.

VmB© : em~mg ! Ooìhm {‘{ZQ>H$mQ>m 12 nmgyZ nwT>onwT>o OmV nwÝhm
12 n¶ªV ¶oVmo, Voìhm ˶mMr EH$ ’o$ar nyU© hmoVo. ¶mgmR>r
bmJUmam doi 60 {‘{ZQ>§ åhUOoM 1 Vmg AgVmo. ˶mM

doimV VmgH$mQ>m 12 dê$Z 1 da OmVmo, ˶m doir 1 dmObobm
AgVmo.

Q>moZr : Amb§ bjmV. VmgH$mQ>m 4 d 5 ¶m§À¶m ‘Yo Am{U {‘{ZQ>H$mQ>m
8 da AgVmZm, "nmM AmR>o Mmirg' åhUyZ, 4 dmOyZ 40
{‘{ZQ>§ hmoVmV.

Vmg-{‘{ZQ> hr doi ‘moOʶmMr EH$Ho$ AmhoV.

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