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Residential Heating Load Calculator

Heating Load Formula:

\[ \text{Heat Load (BTU)} = \text{square footage (ft²)} \times \text{ceiling height (ft)} \times \text{temperature difference (°F)} \]

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1. What is Residential Heating Load?

The Residential Heating Load calculation estimates the amount of heat energy required to maintain a comfortable temperature in a home, measured in British Thermal Units (BTU). It considers the size of the space and the temperature difference between inside and outside.

2. How Does the Calculator Work?

The calculator uses the heating load formula:

\[ \text{Heat Load (BTU)} = \text{square footage (ft²)} \times \text{ceiling height (ft)} \times \text{temperature difference (°F)} \]

Where:

Explanation: The formula calculates the volume of air to be heated and multiplies by the temperature difference to determine the heat energy required.

3. Importance of Heating Load Calculation

Details: Accurate heating load calculation is crucial for proper HVAC system sizing, energy efficiency, and maintaining comfortable indoor temperatures.

4. Using the Calculator

Tips: Enter square footage in ft², ceiling height in ft, and temperature difference in °F. All values must be positive numbers.

5. Frequently Asked Questions (FAQ)

Q1: What is a typical temperature difference for heating calculations?
A: This varies by climate, but often uses the difference between 70°F indoor and the winter design temperature for your area.

Q2: Does this account for insulation and air leakage?
A: This is a basic calculation. More detailed calculations would include insulation values, air changes, and other factors.

Q3: How does ceiling height affect heating load?
A: Taller ceilings mean more air volume to heat, increasing the heating load proportionally.

Q4: What's a typical BTU requirement per square foot?
A: Rules of thumb vary by climate, but often range from 30-60 BTU per square foot for heating.

Q5: Should I add a safety factor to the calculation?
A: HVAC professionals often add 10-20% to account for extreme conditions and system efficiency.

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