Page 34 - 3 MATH (Ganesh M. Chaure)
P. 34
JwUmH$ma
D
Q>moZr gmoZy Z§Xÿ gb‘m
àË`oH$mH$S>o 3 M|Sy> åhUOo EHy$U M|Sy> {H$Vr ?
3 + 3 + 3 + 3 = 12
Mma doim 3 KoD$Z Ho$bobr ~oarO, åhUOo 3 Mr Mma nQ>,
åhUOo 3 4 = 12 (3 MmoH$ 12).
D `mà_mUo nwT>rb CXmhaUmVrb Mm¡H$Q>r> nyU© H$am.
àË`oH$ Q>monbrV ghm Am§~o, Va VrZ Q>monë¶m§‘Yrb Am§~o {H$Vr ?
6 + 6 + 6 = ghmMr nQ> åhUOoM 6 = (6 {ÌH$ )
D 3 _wbm§Mm EH$ JQ> `mà_mUo 7 JQ> H$ê$Z _wbo C^r hmoVr, Va EHy$U _wbo {H$Vr ?
3 Mr nQ> , VrZ gmVo , 3 =
F {MÌ nmhm d darbà‘mUo CXmhaU V`ma H$ê$Z gmoS>dm.
D EH$m dhrMr qH$_V 5 é. Aem 9 dhçm§Mr qH$_V {H$Vr ?
5 hr g§»¶m 9 doim KoD$Z Ho$bobr ~oarO åhUOo> 5 9.
5 9 = 45.
åhUyZ 9 dhçm§Mr qH$_V 45 én`o.
VmB© : nmT>o åhUOo H«$_mZo Ho$bobo JwUmH$maM AmhoV. Ë`m§Mm Cn`moJ H$ê$Z AmnU nwT>o _moR>çm
g§»`m§Mm JwUmH$ma H$aUma AmhmoV.
AmnU 2, 3, 4, 5 Am{U 10 Mo nmT>o åhUy.
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