$1.(25$ pts$)$ Consider three interfaces of IP addresses, which are given as below:

IP address range Interface

$00001011000001100010001100010000$

$0$through

$00001011000001100010001100010110$

$00001011000001100010001100010111$

$1$through

$00001011000001100010001100101010$

$00001011000001100010001100101011$

$2$through

$00001011000001100010001100111110$

$($a$)$ Rewrite the ranges of Interfaces $0$ through $2$ in the form of a$.$b$.$c$.$d$/$x$.(10$ pts$)$

Interface $0$: $11\mathrm{.}6\mathrm{.}35\mathrm{.}16/29$

Interface $1$: $11\mathrm{.}6\mathrm{.}35\mathrm{.}0/26$

Interface $2$: $11\mathrm{.}6\mathrm{.}35\mathrm{.}32/27$

$($b$)$ Fill the table given below with the range of all the possible IP addresses in the form of a$.$b$.$c$.$d$.(10$ pts$)$

IP address range Interface

$11\mathrm{.}6\mathrm{.}35\mathrm{.}16$

$0$through

$11\mathrm{.}6\mathrm{.}35\mathrm{.}22$

$11\mathrm{.}6\mathrm{.}35\mathrm{.}23$

$1$through

$11\mathrm{.}6\mathrm{.}35\mathrm{.}42$

$11\mathrm{.}6\mathrm{.}35\mathrm{.}43$

$2$through

$11\mathrm{.}6\mathrm{.}35\mathrm{.}62$

$1$

$($c$)$ How many addresses does each interface accommodate? $(5$ pts$)$