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Old Exam Papers Dec. 2010 - Video

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Mª;wM&ykWjsUV~t ekWMy dh lgk;rk ls fl) dhft;s fo|qr<br />

pkydrk foJkfUr dky dk jSf[kd Qyu gSA 3<br />

7. Explain Hall effect for semiconductors. Explain the physical<br />

origin of negative mass and on the basis of it, discuss the<br />

concept of mass. 5+2+3<br />

v/kZpkydksa ds fy, gkWy izHkko dks le>kb;sA _.kkRed nzO;eku<br />

dk HkkSfrd mn~xe le>kb;s rFkk blds vk/kkj ij nzO;eku dh<br />

vfHk/kkj.kk dh O;k[;k dhft;sA 5+2+3<br />

8. (a) Discuss electronic and orientational polarisation<br />

? ?<br />

for materials. Derive a relation between P, E and<br />

?<br />

D. 3+3+2<br />

inkFkksZa esa bysDVªkWfud o vfHkfoU;klh /kqzo.k dks le>kb;sA<br />

? ? ?<br />

P, E o D esa lEcU/k O;qRiUu dhft;sA 3+3+2<br />

(b) The energy of band is given by E = 3 + 5 K + 9 K 2 .<br />

Find the effective mass of an electron. 2<br />

fdlh cS.M esa bysDVªkWu dh ÅtkZ E = 3 + 5 K + 9 K 2<br />

ls nh tkrh gSA bysDVªkWu dk izHkkoh nzO;eku Kkr<br />

dhft;sA 2<br />

9. (a) Explain Diamagnetic, Paramagnetic and Ferro<br />

magnetic materials with examples. State Curie law<br />

and define Curie temperature. 6<br />

600 4 PH-10<br />

<strong>Papers</strong> (A) (<strong>Dec</strong>ember) <strong>2010</strong><br />

(601)<br />

fØLVy lajpuk Kkr djus dh fof/k dk o.kZu<br />

dhft;sA 7<br />

(b) Find reciprocal lattice for vectors 2i, 3j and 4k<br />

vectors. 3<br />

2i, 3j rFkk 4k lfn'kksa ds tkyd dk O;qRØe tkyd<br />

Kkr dhft;sA 3<br />

5. Prove that monoatomic linear chain behaves like a low pass<br />

filter. 10<br />

fl) dhft;s ,d ijek.kqd js[kh; Ük`a[kyk fuEu ikjd fQYVj<br />

dh Hkk¡fr dk;Z djrh gSA 10<br />

6. (a) Using Einstein's model derive a formula for specific<br />

heat of solids. How the specific heat varies with<br />

temperature in low temperature range according to<br />

this model ? 5+2<br />

vkbUlVhu ekWMy }kjk Bkslksa dh fof'k"V Å"ek dk lw=<br />

O;qRiUu dhft;sA bl ekWMy ds vuqlkj fof'k"V Å"ek dk<br />

eku U;wurki ijkl esa rki ds lkFk fdl izdkj ifjofrZr<br />

gksrk gS \ 5+2<br />

(b) Using Drude Lorentz model, prove that electrical<br />

conductivity is a linear function of relaxation<br />

time. 3<br />

PH-10 3 PTO

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