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tykxedk;Zizf'k{k.kiqLrd

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okVj'ksMlajpukvksadsykxrvkadyudsmnkgj-k 247<br />

gy<br />

pj.k1 pkSM+kbZdegksusdhxfrfudkyuk<br />

Hkwfexr Mkbd ,slh lajpuk gS ftldk vkdkj vHkh rd cukbZ xbZ lajpukvksa ds<br />

foijhrgSAgSrks;gHkhleyEcprqHkqZtfdUrqbldsÅijdhpkSM+kbZ] bldsuhpsdh<br />

pkSM+kbZ ls T;knk gSA vyx&vyx xgjkbZ ij vyx&vyx feV˜Vh gksus dh otg ls ges<br />

gj ijr dk vk;ru vyx ls fudkyuk gksxkA blds fy, ges ;g tkuuk gksxk fd<br />

MkbddhpkSM+kbZfdlxfrlsdegksjghgSA<br />

pkSM+kbZdegksusdhxfr = pkSaM+kbZesadeh<br />

dqyxgjkbZ<br />

= ÅijdhpkSM+kbZ −uhpsdhpkSM+kbZ<br />

dqyxgjkbZ<br />

= (2 − 1)<br />

= 0.17 ehVjizfrehVj<br />

6<br />

pj.k2 [kqnkbZdkvk;ruKkrdjuk<br />

d-ujefeV˜Vhesa<br />

ujefeV˜VhesaÅijdhpkSM+kbZ = 2.0ehVj<br />

ujefeV˜VhesauhpsdhpkSM+kbZ =ÅijdhpkSM+kbZ<br />

− (pkSM+kbZdegksusdhxfr ×ujefeV˜VhdhxgjkbZ)<br />

= 2 − (1 × 0.17) = 1.83ehVj<br />

ujefeV˜Vhesa[kqnkbZdk{ks=Qy = 1<br />

× (ÅijdhpkSM+kbZ +uhpsdhpkSM+kbZ) ×ÅapkbZ<br />

2<br />

= 1<br />

× (2 + 1.83) × 1 = 1.92oxZeh-<br />

2<br />

ujefeV˜Vhesa[kqnkbZdkvk;ru ={ks=Qy ×yEckbZ<br />

[k-dM+dfeV˜Vhesa<br />

= 1.92 × 12 = 22.98/kuehVj<br />

dM+dfeV˜VhesaÅijdhpkSM+kbZ =ujefeV˜VhesauhpsdhpkSM+kbZ = 1.83ehVj<br />

dM+dfeV˜VhesauhpsdhpkSM+kbZ =ÅijdhpkSM+kbZ<br />

− (pkSM+kbZdegksusdhxfr ×dM+dfeV˜VhdhxgjkbZ)<br />

= 1.83 − (4 × 0.17) = 1.15eh-<br />

dM+dfeV˜Vhesa[kqnkbZdk{ks=Qy = 1<br />

× (1.83 + 1.15) × 4 = 5.90oxZZehVj<br />

2

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