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Interface $A - 255.255.255.128$

Interface $B -255.255.255.192$

Interface $C -255.255.255.224$

 

1) which one of the following IP addresses belong to interface $B$ ?

  1. $200.200.200.130$ & $200.200.200.157$                       
  2. $200.200.200.200$ & $200.200.200.205$
  3. $200.200.200.30$ & $200.200.200.130$
  4. $200.200.200.20$ & $200.200.200.200$


 

2) Based on the subnet masks above , what could be the maximum number of possible subnets in the network $200.200.200$ ?

  1. $2$
  2. $4$
  3. $8$                     
  4. $3$
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2 Answers

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$(1)$ According to the given data, the maximum range of addresses possible in each interfaces are:

 Interface $A\Rightarrow 255.255.255.128$ to $255.255.255.191$

Interface $B\Rightarrow 255.255.255.192$ to $255.255.255.223$

Interface $C\Rightarrow 255.255.255.224$ to $255.255.255.255$

Clearly, the pair of IP addresses which belong to Interface $B$ is $200.200.200.200$ & $200.200.200.205$,

which is option $(B)$

 

$(2)$  

Interface $A \Rightarrow 255.255.255.128 = 255.255.255.100\space 0\space 0000$

Interface $B \Rightarrow 255.255.255.192 = 255.255.255.110\space 0\space 0000$

Interface $C \Rightarrow 255.255.255.224 = 255.255.255.111 \space 0\space 0000$

Looking at the subnet masks, we can infer that first 3 of the host bits are used for subnetting. So maximum possible number of subnets in this configuration is $2^3 = 8.$

So, the answer is $(C)$
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For part A, both option A and B are correct

for part B, max subnets can be 8 ( as per option A) and 32 ( as per option B), since 8 is given so option C is correct

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