For I enna $($R$/$X$/)$ imanan $.....$ o $10tap{h}_0(n)$ digital FIR filters as given below;

$\backslash$table$[[0\mathrm{.}0352,-0\mathrm{.}0106,0\mathrm{.}0033],[-0\mathrm{.}0854,0\mathrm{.}0329,-0\mathrm{.}0126],[-0\mathrm{.}1350,0\mathrm{.}0308,-0\mathrm{.}0062],[0\mathrm{.}4599,-0\mathrm{.}1870,0\mathrm{.}0776],[0\mathrm{.}8069,-0\mathrm{.}0280,-0\mathrm{.}0322],[0\mathrm{.}3327,0\mathrm{.}6309,-0\mathrm{.}2423],[,0\mathrm{.}7148,0\mathrm{.}1384],[,0\mathrm{.}2304,0\mathrm{.}7243],[,,0\mathrm{.}6038]]$

a$)$ Show that it satisfies PR$-$Condition, and plot magnitude square frequency response of $h_0(n)$

$H_0(z)H_0(z^{-1})+H_0(-z)H_0(-z^{-1})=2$

$|H_0(e^j){|}^2+|H_0(e^{j(+)}){|}^2=2$