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Chiller Load Calculation Formula

Chiller Load Formula:

\[ Load (tons) = \frac{GPM \times \Delta T \times 500}{12,000} \]

GPM
°F

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1. What is Chiller Load Calculation?

Chiller load calculation determines the cooling capacity required for a chiller system in tons. It helps in proper sizing and selection of chiller equipment for HVAC systems and industrial processes.

2. How Does the Calculator Work?

The calculator uses the chiller load formula:

\[ Load (tons) = \frac{GPM \times \Delta T \times 500}{12,000} \]

Where:

Explanation: The formula calculates the heat removal capacity based on water flow rate and temperature difference, converting the result to tons of refrigeration.

3. Importance of Chiller Load Calculation

Details: Accurate chiller load calculation is essential for proper system design, energy efficiency, and preventing equipment oversizing or undersizing which can lead to operational issues and increased costs.

4. Using the Calculator

Tips: Enter GPM (gallons per minute) and ΔT (temperature difference in °F). Ensure both values are positive numbers for accurate calculation.

5. Frequently Asked Questions (FAQ)

Q1: What is a ton of refrigeration?
A: One ton of refrigeration equals 12,000 BTU per hour, which is the amount of heat required to melt one ton of ice in 24 hours.

Q2: Why is ΔT important in chiller calculations?
A: ΔT represents the temperature difference across the chiller, indicating how much heat is being removed from the water. Larger ΔT means more heat removal per gallon of water.

Q3: What is the typical GPM range for chillers?
A: GPM varies by system size, but typical commercial chillers range from 100-3,000 GPM depending on the building size and cooling requirements.

Q4: Can this formula be used for all types of chillers?
A: This formula works for water-cooled chillers. Air-cooled chillers and other types may require different calculations accounting for specific heat capacities.

Q5: How does chiller load affect energy consumption?
A: Properly sized chillers operate more efficiently. Oversized chillers short-cycle, reducing efficiency, while undersized chillers run continuously, increasing energy costs.

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