is the maximum number of unique IPv4 addresses that can exist within a Class B network
Question
is the maximum number of unique IPv4 addresses that can exist within a Class B network
Solution
The maximum number of unique IPv4 addresses that can exist within a Class B network is 65,534. Here's how we get this number:
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An IPv4 address is made up of 32 bits, divided into four octets (8 bits each).
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In a Class B network, the first two octets are used for the network address, leaving the last two octets for host addresses.
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Since each octet is 8 bits, this means we have 16 bits for host addresses (two octets).
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The number of unique addresses is therefore 2^16 (or 65,536).
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However, two addresses are reserved: one for the network address (all host bits are zero) and one for the broadcast address (all host bits are one).
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So, the maximum number of unique addresses is 65,536 - 2 = 65,534.
Similar Questions
What factors limit the number of available IPv4 addresses? (select all that apply)
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