Consider the finite$-$duration sequence h$[$n$]$ defined in the range $0$ n $$ N $1.$ Let g$[$n$]=$ h$[$N $1$n$].($a$)$ Express G$($z$)$ in terms of H$($z$).($b$)$ Nowlet g$[$n$]=$ h$[$n$],$ i$.$e$.,$ h$[$N $1$n$]=$ h$[$n$].$ If z$0$ is a zero of H$($z$),$ can you find another zero related to z$0?($c$)$ Suppose now h$[$n$]$ is real$-$valued and z$0$ is a non$-$trivial zero that is not located on the unit circle. How m