MikroTik S-RJ01 | 1.25G SFP-to-RJ45 Copper Module for Reliable Copper Connectivity

Mikrotik S-RJ01 is a high-quality SFP-to-RJ45 1.25G copper module designed to extend network capabilities by converting an SFP port into a standard Ethernet port. This module supports speeds up to 1 Gbps and operates over Cat 5e/6 cables for reliable, high-speed data connections.

S-RJ01 is RJ45 SFP 10/100/1000M copper module, compatible with most Gigabit SFP ports available on various networking devices.

MikroTik S-RJ01 is a versatile 1.25G SFP-to-RJ45 copper module designed to provide reliable copper Ethernet connectivity. This module converts SFP (Small Form-factor Pluggable) to RJ45 for easy integration of fiber-optic equipment with standard Ethernet cabling. Ideal for environments where a direct connection to Ethernet is needed without additional adapters or converters, the S-RJ01 offers a simple, cost-effective solution to extend the reach of fiber networks to copper-based devices.

With 1.25Gbps speed and a RJ45 connector, the S-RJ01 ensures seamless performance across a range of networking setups, making it perfect for small-to-medium-sized businesses and enterprises. The module supports 1000Base-T Ethernet and is compatible with MikroTik devices that have an SFP port, such as routers and switches. This compact and reliable SFP module provides a straightforward way to add Ethernet ports for easy connectivity without the need for complex network setups.

Key Features:

• 1.25Gbps speed for high-speed Ethernet connections.
• Converts SFP to RJ45, making it easy to interface with standard Ethernet cables.
• Compatible with MikroTik devices, such as routers and switches.
• 1000Base-T Ethernet compatibility for seamless performance.
• Simple and reliable solution for extending fiber-optic networks to copper-based devices.

Whether for business or enterprise use, the MikroTik S-RJ01 module ensures an efficient and straightforward upgrade to your network infrastructure with enhanced connectivity, making it a must-have for network expansion and integration.