Heating, ventilation, and air conditioning systems rely on fans to push air through ductwork and filters. Every filter introduces some resistance to airflow. We call the resulting loss in pressure the pressure drop. When pressure drop becomes excessive, the fan must work harder, consuming more energy and potentially reducing airflow to occupied spaces. Predicting filter resistance helps you size fans correctly, select filters with manageable flow restrictions, and schedule replacements before dirty media causes efficiency to plummet.
The relationship between air velocity through the filter and the resulting pressure drop is often approximated by a quadratic function. A clean filter has a certain coefficient related to its media thickness and fiber density. As dust accumulates, that coefficient increases, raising the pressure drop for the same airflow. Manufacturers publish performance curves, but a simplified equation is useful for quick estimates. This calculator applies a basic form of Darcy's law for porous media, treating the pressure drop as proportional to the square of the face velocity.
For a filter with coefficient , the pressure drop in inches of water column can be written as:
where is the air velocity in feet per second. Velocity itself is the volumetric flow rate divided by the filter face area. Because filter catalogs often specify pressure drop per 100 or 1000 cubic feet per minute, working in consistent units ensures meaningful results.
Enter the airflow in cubic feet per minute (CFM) and the total filter face area in square feet. Select the filter type that best matches the media used in your system. Each option corresponds to a representative coefficient . When you click the button, the script converts the flow rate to feet per second, squares it, multiplies by the coefficient, and returns the pressure drop in both inches of water column and pascals.
Filter Type | K (in w.c./(ft/s)²) |
---|---|
MERV 8 | 0.0008 |
MERV 11 | 0.0012 |
MERV 13 | 0.0016 |
If you know a different coefficient from manufacturer data, you can edit the HTML to customize the value. The numbers provided here represent clean filters at typical thickness. In service, dust loading can easily double or triple the effective coefficient, so monitor actual pressures for maintenance planning.
When the pressure drop exceeds the available static pressure from the fan, airflow decreases. Rooms furthest from the air handler may receive insufficient heating or cooling. Motors also draw more current to overcome higher resistance, which shortens equipment life and increases energy costs. Many building codes specify maximum allowable pressure drops through air filters to prevent under-ventilation. Understanding the expected resistance helps designers size ducts and fans to maintain proper air changes per hour.
In residential systems, pressure drop may appear trivial at first glance, but modern high-MERV filters can create surprisingly large restrictions. This is especially true when homeowners install thick high-efficiency filters in older units not designed for them. Calculating the expected drop ahead of time prevents mismatches that lead to noisy air returns and poor temperature control.
Suppose an air handler moves 1200 CFM through a filter with a face area of 4 ft². The velocity is 1200 ÷ 4 ÷ 60 ≈ 5 ft/s. A MERV 11 filter with a coefficient of 0.0012 would produce:
Converted to pascals, 0.03 in w.c. equals about 7.5 Pa. This modest pressure drop indicates the fan will not struggle. If dust accumulates and doubles the effective coefficient, the pressure would rise to roughly 15 Pa, which may still be acceptable but should prompt a filter change.
Real filters exhibit more complex behavior than the quadratic model alone predicts. Some show a linear region at very low velocities, while others have nonlinear increases as dust cakes on the media. Nevertheless, the squared-velocity approximation aligns well with many manufacturer charts and provides a useful design rule-of-thumb. Engineers performing critical calculations often reference ASHRAE test data or conduct laboratory measurements under controlled conditions.
Remember that filter pressure drop adds to other losses in the system such as duct friction, coils, and diffusers. The total static pressure must remain within the fan's capacity. Using this calculator to explore different filter areas and airflow rates helps ensure a balanced design. You can also test the impact of upgrading to higher MERV ratings for better indoor air quality while verifying your blower can handle the additional resistance.
Regularly estimating filter pressure drop empowers facility managers and homeowners alike to maintain efficient HVAC operation. By understanding how velocity and filter media contribute to resistance, you can choose appropriate filter sizes and replacement schedules. This tool keeps all computation within your browser, making it quick to experiment with different scenarios. Whether you manage a large commercial air handler or a small residential furnace, awareness of pressure drop saves energy and keeps occupants comfortable.
Compute vapor pressures of a binary solution using Raoult's law with component mole fraction and pure-component pressures.
Predict the approximate reach of an ash cloud using plume height, wind speed, and particle size.
Use the Universal Soil Loss Equation to estimate annual soil loss and evaluate conservation practices.