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Radiant Heat Circulator Pump Sizing Calculator

Flow Rate Formula:

\[ \text{Flow Rate (GPM)} = \frac{\text{Heat Load (BTU/h)}}{500 \times \Delta T (\text{°F})} \]

BTU/h
°F

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1. What is Radiant Heat Circulator Pump Sizing?

The radiant heat circulator pump sizing calculator determines the required flow rate (in gallons per minute) for a hydronic heating system based on the heat load and desired temperature difference in the system.

2. How Does the Calculator Work?

The calculator uses the fundamental hydronic heating formula:

\[ \text{Flow Rate (GPM)} = \frac{\text{Heat Load (BTU/h)}}{500 \times \Delta T (\text{°F})} \]

Where:

Explanation: The formula calculates how much water needs to circulate to transfer the required heat energy while maintaining the desired temperature drop.

3. Importance of Proper Flow Rate

Details: Correct flow rate ensures efficient heat transfer, prevents short cycling, maintains proper system temperatures, and reduces energy consumption. Undersized pumps can't deliver enough heat, while oversized pumps waste energy and may cause noise.

4. Using the Calculator

Tips:

5. Frequently Asked Questions (FAQ)

Q1: What's a typical ΔT for radiant floor systems?
A: Most radiant floor systems operate with a ΔT of 10-20°F. Lower ΔT provides more even floor temperatures.

Q2: How do I determine my system's heat load?
A: For accurate results, perform a Manual J calculation. For rough estimates, multiply square footage by 20-40 BTU/sq.ft depending on insulation.

Q3: What if my system uses a different fluid than water?
A: For glycol mixtures, multiply the result by 1.1-1.2 depending on glycol concentration (higher viscosity requires more flow).

Q4: How does pipe size affect flow rate?
A: Pipe size determines friction loss. This calculator gives required flow; you'll need to select a pump that can deliver this flow against your system's head pressure.

Q5: What's the relationship between flow rate and pump speed?
A: Flow is roughly proportional to pump speed, but head pressure increases with the square of speed. Variable speed pumps can adjust to maintain optimal flow.

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