In the IPv4 addressing scheme used within Junos OS, the /24 prefix length (representing a subnet mask of 255.255.255.0) allocates 24 bits for the network portion and 8 bits for the host portion of the 32-bit address. To determine the total number of addresses in this block, the formula $2^n$ is applied, where $n$ is the number of host bits. With 8 bits available ($2^8$), there are a total of 256 possible IP addresses.

However, the architecture of standard IP networking requires the reservation of two specific addresses within any subnet, making them unavailable for assignment to individual host interfaces. The first address (192.168.1.0) is the network address, which identifies the subnet itself. The last address (192.168.1.255) is the directed broadcast address, used to send traffic to all hosts on the segment simultaneously. Consequently, the maximum number of addresses that can be assigned to actual hosts—such as router interfaces, servers, or workstations—is calculated as $2^n - 2$. In this specific scenario, $256 - 2 = 254$. This calculation is a fundamental requirement for network architects when defining address pools and ensuring the Packet Forwarding Engine (PFE) is correctly configured with valid host-layer identifiers.