Heat Loss Calculator 🌡️

Estimate the $\text{BTU}/\text{hr}$ heat loss through a specific building surface (wall, roof, window).

Surface Area and Insulation

Area of the wall, window, or roof section (e.g., $200$ for a wall).

Resistance to heat flow. Higher $\text{R}$-value means better insulation (e.g., $\text{R}$-$\text{13}$ wall, $\text{R}$-$\text{30}$ roof).

Temperature Difference ($\Delta T$)

Typically $\text{68}^\circ \text{F}$ to $\text{72}^\circ \text{F}$.

The coldest expected temperature for your region.

The Physics of Heat Loss

This calculator uses the basic formula for **conduction heat transfer** through a surface. The total heat loss for a structure is the sum of the heat loss through all its components (walls, windows, floors, roof, and air leakage).

The Heat Loss Formula ($\text{Q}$)

The rate of heat transfer ($\text{Q}$) through a material is proportional to its area ($\text{A}$) and the temperature difference ($\Delta \text{T}$) across it, and inversely proportional to its thermal resistance ($\text{R}$).

The **$\text{U}$-Value** (Thermal Transmittance) is the inverse of the $\text{R}$-Value: $\mathbf{U} = \mathbf{1}/\mathbf{R}$.

$$\text{Q} \ (\text{BTU}/\text{hr}) = \text{Area} \ (\text{sq ft}) \times \text{U-Value} \ (\text{BTU}/(\text{hr}\cdot\text{sq ft}\cdot\text{°F})) \times \Delta \text{T} \ (\text{°F})$$

Key Terms Explained

$\mathbf{R}$-Value (Thermal Resistance)

A measure of a material's resistance to conductive heat flow. The higher the $\text{R}$-value, the better the insulating capability. Standard wall insulation is typically $\text{R}$-$\text{13}$ to $\text{R}$-$\text{21}$.

$\mathbf{U}$-Value (Thermal Transmittance)

A measure of the rate of heat transfer through a material. It is the reciprocal of the $\text{R}$-value. The lower the $\text{U}$-value, the better the material prevents heat loss.

Using the Results