easy subnetting - 3

logistic_guy

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What is the subnetwork address for a host with the \(\displaystyle \text{IP}\) address \(\displaystyle 200.10.5.68/28\)?

\(\displaystyle \bold{A.} \ 200.10.5.56\)
\(\displaystyle \bold{B.} \ 200.10.5.32\)
\(\displaystyle \bold{C.} \ 200.10.5.64\)
\(\displaystyle \bold{D.} \ 200.10.5.0\)
 
What is the subnetwork address for a host with the \(\displaystyle \text{IP}\) address \(\displaystyle 200.10.5.68/28\)?

\(\displaystyle \bold{A.} \ 200.10.5.56\)
\(\displaystyle \bold{B.} \ 200.10.5.32\)
\(\displaystyle \bold{C.} \ 200.10.5.64\)
\(\displaystyle \bold{D.} \ 200.10.5.0\)
Please show us what you have tried and exactly where you are stuck.

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Please share your work/thoughts about this problem
 
\(\displaystyle \bold{A.} \ 200.10.5.56\)
\(\displaystyle \bold{B.} \ 200.10.5.32\)
\(\displaystyle \bold{C.} \ 200.10.5.64\)
\(\displaystyle \bold{D.} \ 200.10.5.0\)
The answer is \(\displaystyle \bold{C.} \ 200.10.5.64\).

But why?

🤔

The answer to this question lies on your attack strategy. I am as a professional in bungee jumping, the first thing I think of when I see an \(\displaystyle \text{IP}\) is the \(\displaystyle \bold{block size}\)!

What is the block size?

The block size tells you the number of maximum \(\displaystyle \text{IP}\)s in each subnetwork. It also helps you identify what is the first \(\displaystyle \text{IP}\) (Network Address) in each subnetwork.

How to find the \(\displaystyle \bold{block size}\)?

You look at this \(\displaystyle \text{IP}\) \(\displaystyle 200.10.5.68/28\).

And you focus on \(\displaystyle /28\).

This number tells you how many network bits are used.

In other words:

\(\displaystyle /28 = 11111111\textcolor{red}{\bold{.}}11111111\textcolor{red}{\bold{.}}11111111\textcolor{red}{\bold{.}}11110000\)

You see above we have \(\displaystyle 28\) ones \(\displaystyle \longrightarrow\) network bits.

Four \(\displaystyle (4)\) bits are left for the host bits. These \(\displaystyle \textcolor{darkblue}{4}\) bits can tell us the \(\displaystyle \bold{block size}\).

\(\displaystyle \bold{Block size}\): \(\displaystyle 2^{\textcolor{darkblue}{4}} = 16\)

Now we know that each subnetwork has \(\displaystyle 16 \ \text{IP}\)s.

The first subnetwork always starts at zero.

\(\displaystyle \bold{1}^{\text{st}}\) subnetwork address: \(\displaystyle 200.10.5.0\)

\(\displaystyle \bold{2}^{\text{nd}}\) subnetwork address: \(\displaystyle 200.10.5.16\)

\(\displaystyle \bold{3}^{\text{rd}}\) subnetwork address: \(\displaystyle 200.10.5.32\)

\(\displaystyle \bold{4}^{\text{th}}\) subnetwork address: \(\displaystyle 200.10.5.48\)

\(\displaystyle \bold{5}^{\text{th}}\) subnetwork address: \(\displaystyle \textcolor{indigo}{200.10.5.64} \longrightarrow\) Our \(\displaystyle \textcolor{red}{\text{IP}}\): \(\displaystyle 200.10.5.\textcolor{indigo}{68}\) is in this subnetwork.

\(\displaystyle \bold{6}^{\text{th}}\) subnetwork address: \(\displaystyle 200.10.5.80\)

And so on. You just start with \(\displaystyle 0\) and then add the \(\displaystyle \bold{block size} = 16\) to go the next subnetwork address.
 
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