250+ TOP MCQs on Designing Subnets and Answers

Network Security Multiple Choice Questions on “Designing Subnets”.

1. N_sub = n + log_2(N/N_sub) is used to find the suffix length.
a) True
b) False

Answer: b
Clarification: N_sub = n + log_2(N/N_sub) is used to find the prefix length.

2. An organization is granted the block 130.34.12.64/26. Find the number of addresses for the whole network.
a) 128
b) 32
c) 256
d) None of the mentioned

Answer: d
Clarification: N = 2(32-36) = 64.

3. An organization is granted the block 130.34.12.64/26. What is the last address of the network?
a) 130.34.12.63/26
b) 130.34.12.64/26
c) 130.34.12.127/26
d) 130.34.12.128/28

Answer: c
Clarification: Last address = 130.34.12.127/26.
This can be found via: Last address = (any address) OR [NOT (network mask)].

4. An organization is granted the block 130.34.12.64/26. The organization needs four subnetworks, each with an equal number of hosts. What is the number of addresses to each subnetwork?
a) 4
b) 16
c) 8
d) 32

Answer: b
Clarification: N = 2^(32-36) = 64.
Nsub= N/No. of subnetworks = 64/4 = 16.

5. In the above question, what is the subnetwork mask for each network?
a) 27
b) 29
c) 28
d) 26

Answer: c
Clarification: nsub1 = nsub2 = nsub3 = nsub4 = n + log2(N/Nsub) =26+ log2(64/16)= 28.

6. An organization is granted the block 130.34.12.64/26. The organization needs four subnetworks, each with an equal number of hosts. What is the first address for the 3rd subnetwork?
a) 130.34.12.64/28
b) 130.34.12.96/28
c) 130.34.12.96/26
d) 130.34.12.80/27

Answer: b
Clarification: Each subnetwork has 16 addresses. 64+32 = 96. This is the starting address of the 3rd block.

An organization is granted a block of addresses with the beginning address 14.24.74.0/24. The organization needs to have 3 subblocks of addresses to use in its three subnets as shown below:
One subblock of 120 addresses
One subblock of 60 addresses
One subblock of 10 addresses
Answer the following questions based on the above information –

7. Number of addresses :
a) 64
b) 128
c) 256
d) 512

Answer: c
Clarification: N = 2^(32-24) = 256.

8. Last Address –
a) 14.24.74.64/24
b) 14.24.74.127/24
c) 14.24.74.255/24
d) 14.24.74.256/24

Answer: c
Clarification: Last Address = 14.24.74.255/24
Last address = (any address) OR [NOT (network mask)].

9. The subnet mask nsub1=
a) 23
b) 25
c) 26
d) 27

Answer: b
Clarification: nsub1= n+log2(N/Nsub1) = 25.

10. First address of the second subblock –
a) 14.24.74.192/26
b) 14.24.74.128/26
c) 14.24.74.127/28
d) 14.24.74.67/27

Answer: b
Clarification: First address = 14.24.74.128/26
First address = (any address) AND (network mask).

11. Nsub3 =
a) 16
b) 14
c) 12
d) 10

Answer: a
Clarification: The number of addresses in the third subblock (10) is not a power of 2.
Thus, we allocate Nsub3 = 16 addresses.

12. First Address of the third subblock –
a) 14.24.74.128/28
b) 14.24.74.127 /28
c) 14.24.74.192/27
d) 14.24.74.192/28

Answer: d
Clarification: First address = 14.24.74.192/28
First address = (any address) AND (network mask).

13. The subnet mask nsub3=
a) 28
b) 27
c) 26
d) 24

Answer: a
Clarification: The subnet mask nsub3= n+log2(N/Nsub3) = 28.

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