Consider the network with adjacency matrix $$

A

given by

$=0010000001100000000110010$

A

$=$

$($

$0010100000100000000101010$

$)$

With the convention used in the course the in$-$degree distribution is:

Question $4$ Select one:

a$.$

$(0)=1,(1)=3,(2)=1,(3)=1$

P

i

n

$($

$0$

$)$

$=$

$1$

$,$

P

i

n

$($

$1$

$)$

$=$

$3$

$,$

P

i

n

$($

$2$

$)$

$=$

$1$

$,$

P

i

n

$($

$3$

$)$

$=$

$1$

b$.$

$(0)=1/5,(1)=2/5,(2)=2/5,(3)=(4)=0$

P

i

n

$($

$0$

$)$

$=$

$1$

$/$

$5$

$,$

P

i

n

$($

$1$

$)$

$=$

$2$

$/$

$5$

$,$

P

i

n

$($

$2$

$)$

$=$

$2$

$/$

$5$

$,$

P

i

n

$($

$3$

$)$

$=$

P

i

n

$($

$4$

$)$

$=$

$0$

c$.$

$(0)=1/5,(1)=2/5,(2)=1/5,(3)=0$

P

i

n

$($

$0$

$)$

$=$

$1$

$/$

$5$

$,$

P

i

n

$($

$1$

$)$

$=$

$2$

$/$

$5$

$,$

P

i

n

$($

$2$

$)$

$=$

$1$

$/$

$5$

$,$

P

i

n

$($

$3$

$)$

$=$

$0$

d$.$

$(0)=0,(1)=4/5,(2)=1/5,(3)=(4)=0$