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4816P-1-152LF

4816P-1-152LF Description

The 4816P-1-152LF from Bourns Inc. is a high-performance 8-resistor network array designed for precision surface-mount applications. Packaged in a compact 16-SOIC (11.18mm x 5.59mm) footprint, it features isolated resistors with a 1.5kΩ resistance per element, offering a tight ±2% tolerance and a low ±100ppm/°C temperature coefficient. Compliant with ROHS3 and REACH standards, this active-status component is ideal for high-reliability designs, with a 160mW power rating per resistor and MSL 1 (unlimited) moisture sensitivity, ensuring durability in harsh environments.

4816P-1-152LF Features

• High Density: Integrates 8 isolated resistors in a space-saving 16-pin SOIC package.
• Stable Performance: Low ±100ppm/°C TCR ensures minimal resistance drift across temperature variations.
• Robust Construction: Surface-mount design with a seated height of 2.40mm, suitable for automated assembly.
• Reliable Compliance: ROHS3 and REACH Unaffected certifications meet stringent environmental regulations.
• Wide Operating Range: 160mW power dissipation per element supports demanding circuit conditions.

4816P-1-152LF Applications

This resistor array excels in precision analog and digital circuits, including:

• Voltage Division Networks: Stable performance in sensor signal conditioning.
• Termination Arrays: Ideal for bus termination in communication interfaces like I²C or SPI.
• Industrial Controls: Reliable operation in PLCs, motor drives, and power management systems.
• Consumer Electronics: Used in audio equipment, displays, and IoT devices for consistent signal integrity.

Conclusion of 4816P-1-152LF

The 4816P-1-152LF stands out for its high density, precision, and reliability, making it a superior choice over discrete resistors in space-constrained designs. Its low TCR, robust packaging, and compliance with environmental standards cater to industrial, automotive, and consumer applications. Engineers seeking a cost-effective, high-performance solution for resistor networks will find this Bourns array an optimal fit.