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Local Exhaust Design Calculator

Calculate required hood airflow, duct size, and face velocity for local exhaust ventilation systems using ACGIH capture velocity principles.

About this calculator

Local exhaust ventilation only works if the hood pulls air fast enough at the actual point of contaminant release, not just at the hood face, and this calculator applies the classic ACGIH capture-velocity equation — from ACGIH's Industrial Ventilation: A Manual of Recommended Practice for Design — to size that airflow: for a plain, unflanged rectangular hood, required CFM = capture velocity × (10×distance² + hood area), and a flanged hood — one with a flange around the opening that blocks air from being drawn in uselessly from behind — needs only 75% of that airflow for the same capture velocity, which is why flanging is one of the cheapest ways to cut exhaust fan energy costs. From the required CFM, the calculator sizes ductwork by dividing airflow by your target duct transport velocity to get duct area, converts that to a diameter, then rounds up to the nearest standard half-inch duct size and recomputes the actual velocity you'll get in that real duct (which will run slightly higher than your target, since duct sizes are discrete). It also estimates hood entry static pressure loss using the standard he = 0.93 × velocity-pressure relationship, where velocity pressure comes from the actual duct velocity via the (V/4005)² formula.

The core assumption to watch is that the capture-velocity method models a still, undisturbed room with a simple point-source contaminant — any cross-drafts from doors, fans, or foot traffic near the hood can sharply increase the airflow actually needed. Likewise, the pressure-loss figure covers only the hood entry, not the full system: real duct design still needs friction losses through the ductwork, fittings, and elbows, plus fan static pressure, added on top before sizing the fan.

Inputs

ft
ft
ft

Results

Required airflow (CFM)

975

Face velocity (fpm)325
Calculated duct dia. (in)7.1
Standard duct size (in)7.5
Actual duct velocity (fpm)3,178
Hood entry loss (in. wg)0.59
Required M3Hr1,656.53

Figures current as of 2026. Source: ACGIH, Industrial Ventilation: A Manual of Recommended Practice for Design, 31st ed.

How to Use This Calculator
  1. Enter Capture velocity (fpm), Distance to source (ft), and Hood width (ft).
  2. Set Hood height (ft), Flanged? (1=Yes, 0=No), and Design duct velocity (fpm).
  3. Review the Required airflow (CFM) result.
  4. Use Face velocity (fpm) and Calculated duct dia. (in) to inform your decision.

How the result changes with Flanged? (1=Yes, 0=No)

Flanged? (1=Yes, 0=No)Required airflow (CFM)
0.51,300
0.751,300
1975

What each input means

Capture velocity (fpm)
Required capture velocity at the contaminant source. ACGIH recommends 50-100 fpm for low-velocity releases, 100-200 fpm for active generation, 200-500 fpm for high-velocity releases.
Distance to source (ft)
Distance from the hood face to the point of contaminant generation.
Hood width (ft)
Width of the hood opening in feet.
Hood height (ft)
Height of the hood opening in feet.
Flanged? (1=Yes, 0=No)
Flanged hoods reduce required airflow by ~25% by preventing air from being drawn from behind the hood.
Design duct velocity (fpm)
Target duct transport velocity. 3500-4000 fpm for light dust, 4000-4500 for medium dust, 4500+ for heavy particles.

What each result means

Required airflow (CFM)
Total exhaust airflow needed at the hood.
Face velocity (fpm)
Average air velocity across the hood opening.
Calculated duct dia. (in)
Exact duct diameter calculated from airflow and duct velocity.
Standard duct size (in)
Next standard duct diameter rounded up to nearest 0.5 inch.
Actual duct velocity (fpm)
Actual velocity in the standard-sized duct.
Hood entry loss (in. wg)
Estimated static pressure loss at the hood entry.

How this is calculated

Worked example, using the default values

  1. Identify Input Parameters
    4 parameters
    Capture velocity (fpm) = 100, Distance to source (ft) = 1, Hood width (ft) = 2, Hood height (ft) = 1.5 = 6 input(s) provided
  2. Calculate Required airflow
    975 = 975
  3. Calculate Face velocity
    325 = 325
  4. Calculate Calculated duct dia.
    Calculated duct dia. = ductDiameterFt * 12
    7.1 = 7.1

Figures and sources

Engine last updated . Checked against 3 independently-derived tests — how we verify calculators. Built by Paul Gunder, a software engineer, not a licensed financial, medical, or legal professional.

Frequently Asked Questions

Why does flanging the hood reduce the required airflow by 25%?

A flange is a flat plate around the hood opening that blocks air from being drawn in uselessly from behind the hood, forcing all the captured air to come from in front where the contaminant actually is. Because none of the exhaust flow is wasted pulling air from behind, a flanged hood needs only 75% of the airflow an unflanged hood of the same size would need to reach the same capture velocity at the source — the calculator applies that 0.75 multiplier directly to the base unflanged CFM.

Why does distance to the source matter so much in the required airflow formula?

The capture-velocity equation multiplies the source distance by itself and by 10 before adding hood area, so the distance term dominates the result at even modest distances — doubling the distance from the hood to the source roughly quadruples the distance contribution to required airflow. This is why hoods placed as close as practical to the actual point of contaminant release are dramatically more efficient than hoods placed farther back.

Why is my actual duct velocity different from the design duct velocity I entered?

The calculator first computes an exact duct diameter from required airflow and your target velocity, then rounds that diameter up to the nearest standard half-inch size, since real ductwork only comes in discrete sizes. Rounding the diameter up makes the duct's cross-sectional area slightly larger than the exact calculation called for, so the recalculated actual velocity in that standard duct comes out somewhat lower than your original target — worth checking against the minimum transport velocity your particular contaminant needs to stay airborne in the duct.

Does the hood entry pressure-loss figure represent everything the exhaust fan needs to overcome?

No — it only covers the loss where air enters the hood, calculated as 0.93 times the velocity pressure in the actual duct (from the (V/4005)² relationship). A complete system design still needs to add friction losses through the straight duct runs, fittings, and elbows, plus whatever static pressure the fan itself needs to overcome, before you can properly size the exhaust fan.

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