
$-2 i+5-10 i_{1}=0$ .......$(i)$
Again applying kirchoff's loop law in $P_{2} C D P_{1} P_{2}$ we get,
$10 i_{1}+2-i+i_{1}=0$ .....$(ii)$
From $(i)$ and $(ii)$ $11 i_{1}+2-\left[\frac{5-10 i_{1}}{2}\right]=0 $
${\Rightarrow i_{1}=\frac{1}{32} \text { A from } P_{2} \text { to } P_{1}}$





| Column $- I$ | Column $- II$ |
| $(A)$ Drift Velocity | $(P)$ $\frac{m}{n e^{2} \rho}$ |
| $(B)$ Electrical Resistivity | $(Q)$ $\mathrm{ne} v_{\mathrm{d}}$ |
| $(C)$ Relaxation Period | $(R)$ $\frac{\mathrm{eE}}{\mathrm{m}} \tau$ |
| $(D)$ Current Density | $(S)$ $\frac{E}{J}$ |