$(20$ pts$)$ Consider the differential amplifier in the figure. If V$\_(61)=$V$\_(67)=0\mathrm{.}2$V$,$ l$\_($os$)=60\backslash$mu A$,($W$)/($L$)=4\mathrm{.}0\backslash$mu $($m$)/(0\mathrm{.}35)\backslash$mu m for all transistors, and R$\_(0)=7\mathrm{.}0$k$\backslash$Omega $,$ calculate the values in the table. Ignore body bias effect and channel length modulation for dc bias calculations. Annotate the schematic with all given and calculated values.

V$\_($b$-1)=$V$\_(\backslash$sigma $^(2))=2$V

I$\_(03)=60($H$)/($A$)$

$(\backslash$omega $)/($L$)=($y$)/(35)$

R$\_($D$)==7$K

V$\_($oV$\_(1))=\backslash$sqrt$((2$I$\_(0$n$))/($k$\_($n$)(\backslash$pi $)/($L$)))=\backslash$sqrt$(($del$(30\backslash$mu $\_(1)))/(310\backslash$mu $((4)/(35))))=0\mathrm{.}158$

g$\_($m$\_(1))=(2$I$\_(0))/($V$\_($v$\_(1)))=(2(30\backslash$mu $\_(1)))/(0\mathrm{.}158)=379\backslash$mu A

V$\_(02)=$V$\_(01)=$V$\_(00)-$I$\_($D$\backslash$alpha $)($R$\_($D$))$

$=0\mathrm{.}99$

I$\_(01)=($V$\_($A$\_($A$))^(\text{'})$L$)/($I$\_(0))=(1)/(\backslash$lambda $\_($A$\_(0)))=(1)/((\mathrm{.}15)(30,$y$))$

$=222\mathrm{.}2$k$\backslash$Omega