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VED1
E\L-LOVELY-H\math26-1 IInd 21-10-11 IIIrd 24-1-12 IVth 21-4-12 Vth 20-8-12 VIth 10-9-12
bdkbZ cUn vFkZO;oLFkk % vkxr&fuxZr ekWMy
1 X 0.65 0.55 0.49 1 C uksV
X 1 0.27 0.45 0.27 C
2 / 0.144 2
y 0.72 0.72 0.72 0
1 X 4.51 3.82 3.34 1 C
6 X 2 / 1.87 3.12 1.87 = C 2
y 5.0 5.0 5.0 0
rks lUrqfyr vk; / ( C 0 ( C / ( C 5 C
1
2
1
2
26-3 lkjka'k
• vkxr 'kCn dk rkRi;Z mRiknd dk mRiknu osQ fy, lkexzh dh ekax ls gSA blh rjg fuxZr 'kCn dk
vFkZ mRikndrk osQ iQy ls tqM+k gSA ykxr dk eryc mlh lkexzh ls gS tks mRiknd mRiknu osQ fy,
Ø; djrk gS tcfd fuxZr 'kCn dk vFkZ mlls gS ftldk mRiknd foØ; djrk gSA vr% vkxr fdlh
iQeZ osQ fy, ykxr gS tcfd fuxZr izkfIrA
26-4 'kCndks'k !
1- vkxr % fdlh iQeZ osQ fy, mRiknu dh lkexzh
26-5 vH;kl&iz'u " ! #
1- can vFkZO;oLFkk esa vkxr&fuxZr ekWMy dks Li"V djsaA
2- fdlh iQeZ dh ykxr c<+us ij mRiknu ij D;k vlj iM+sxk\
26-6 lanHkZ iqLrosaQ $ % " &
iqLrdsa 1- eSFksesfVDl iQkWj bdksukWfeLV % ;kekus µ izSfUVl gkWy bfUM;kA
2- eSFksesfVDl iQkWj bdksukWfeDl µ dkmQfUly iQkWj bdksukWfed ,tqosQ'kuA
3- eSFksesfVDl iQkWj bdksukWfeDl µ ekydkWe] fudksyl] ;w-lh- yUnuA
4- eSFksesfVDl iQkWj bdksukWfeDl µ dkyZ ih- fleksu] ykWjsUl CyweA
5- xf.krh; vFkZ'kkL=k µ ekbdy gSjhlu] iSfVªd okYMjuA
6- eSFksesfVDl iQkWj bdksukWfeLV µ esgrk vkSj enukuh µ lqYrku pUn ,.M lUlA
7- eSFksesfVDl iQkWj bdksukWfeDl ,.M iQkbukUl µ ekfVZu ukeZuA
8- eSFksesfVDl iQkWj bdksukWfeLV µ fleksu vkSj Cywe µ ohok ifCyosQ'kuA
9- ,lsfU'k;y eSFksesfVDl iQkWj bdksukWfeDl µ uWV lsMsLVj] ihVj gkeUM] izSfUVl gkWy ifCy-