Given a station with 4 interfaces: Interface name Address and netmask Ethernet0
ID: 3590977 • Letter: G
Question
Given a station with 4 interfaces:
Interface name Address and netmask
Ethernet0 64.81.209.250/24
Ethernet1 64.81.212.1/22
Ethernet2 64.81.208.80/26
Ethernet3 64.81.211.1/23
And a routing table of
Network netmask nexthop
64.81.208.128 255.255.255.128 64.81.215.250
64.81.208.0 255.255.255.192 64.81.208.126
defaultroute 64.81.210.254
For questions 9 and 10 you have a network 128.64.144.0/20 and you want
to subnet it.
9. If you wanted to subnet 128.64.144.0/20 into 4 networks of 1024
addresses (each supporting 1022 hosts) what would the the 4 sub-network
addresses be? I'm looking for 4 subnets specified as XX.XX.XX.XX/YY.
10. If you wanted to further subnet ONE of the 4 networks above into networks
of 64 address (supporting 62 hosts) what would the new netmask be? How
many sub-networks would you create?
Explanation / Answer
9. Given subnet 128.64.144.0/20
We need to subnet the above into 4 networks. Each 1024 hosts (1022 valid).
Inorder to have 4 hosts, we need to borrow 2 bits so that we can have 2^2 = 4 networks.
So, new subnetmask will be /22. There are 10 bits for host portion remaining (32-22 = 10). So, there can be 2^10 = 1024 hosts. Outof all the available hosts in the network, one is for network address and one is reserved for broadcast address. So, total valid hosts are 1024-2 = 1022 addresses.
10. The above network was subnetted into 4 networks
Binary notation
10000000.01000000.10010000.00000000
11111111.11111111.11110000.00000000 (/20)
4 subnetworks are
128.64.144.0/22
128.64.148.0/22
128.64.152.0/22
128.64.156.0/22
First subnet is 128.64.144.0/22
We need to subnet the above network with 64 hosts each. So, we need 6 bits in host portion (2^6 = 64). There are 4 bits still remaining in the host portion, with which we could make 2^4 = 16 subnets.
New subnet mask will be 128.4.144.0/28
Related Questions
drjack9650@gmail.com
Navigate
Integrity-first tutoring: explanations and feedback only — we do not complete graded work. Learn more.