Hexagonal Lawn & Garden Belts

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Published
2024/04/25

About

Hexagonal lawn and garden belts are designed for reliability, flexibility, and durability in demanding outdoor machinery applications. These hexagonal belts—also referred to as double sided drive belts—are built to perform on drives featuring one or more reverse bends, where power needs to be transmitted in both standard and reverse directions. Their unique cross-section and dual working surfaces make them ideal for equipment that requires consistent performance from both sides of the belt. At Bearing King, our range of hexagonal drive belts is specifically engineered to meet the power-transmission needs of lawn mowers, garden tractors, tillers, and other outdoor machinery. These gardening belts are a perfect fit for serpentine drive systems, which are common in large mower decks and garden equipment that operate under complex pulley arrangements. Engineered for Performance and Longevity Each belt is constructed with a centrally positioned cord, allowing for superior flexibility and strength across multiple directions of tension. This innovative design ensures minimal stretching and reliable operation over time, even under heavy workloads. The double-sided profile allows torque to be efficiently transferred from both faces of the belt, delivering smooth performance and reduced vibration across the drive system. Manufactured using premium rubber compounds reinforced with high-tensile cords, these garden belts offer excellent resistance to oil, heat, and wear. The durable materials extend service life and reduce maintenance intervals—essential for professional landscapers and home gardeners who rely on consistent machine uptime. Applications and Benefits The hexagonal belts are widely used in applications where multiple pulleys or reverse bending paths are present. Typical examples include: Ride-on and walk-behind lawn mowers Garden tractors and tillers Agricultural machines with serpentine drive layouts Small industrial and horticultural equipment These belts are des