Enter the cubic feet per minute (CFM) into the Calculator. The calculator converts CFM (cubic feet per minute) to LPM (liters per minute) and vise versa.

Cfm To Lpm Converter

Enter exactly one value to calculate the other

Cfm To Lpm Formula

LMP = CFM * 28.316847

Variables:

  • LMP is the Cfm To Lpm (liters per minute)
  • CFM is the cubic feet per minute (CFM)

To convert Cfm To Lpm, multiply the cubic feet per minute by 28.316847.

CFM to LPM Conversion Table (1 CFM = 28.3168 LPM)
CFM LPM
0.514.158
128.317
256.634
384.950
5141.584
7.5212.376
10283.168
12339.802
15424.752
20566.336
25707.920
30849.504
401132.672
501415.840
601699.008
752123.760
1002831.680
1504247.520
2005663.360
3008495.040
* Rounded to 3 decimals. Standard conversion: 1 CFM = 28.3168 LPM (1 LPM ≈ 0.035315 CFM).

How to Convert Cfm To Lpm?

The following steps outline how to convert the Cfm To Lpm.


  1. First, determine the cubic feet per minute (CFM). 
  2. Next, gather the formula from above = LMP = CFM * 28.316847.
  3. Finally, calculate the Cfm To Lpm.
  4. After inserting the variables and calculating the result, check your answer with the calculator above.

Example Problem : 

Use the following variables as an example problem to test your knowledge.

cubic feet per minute (CFM) = 323

FAQs

What is CFM and why is it important?

CFM stands for Cubic Feet per Minute and is a measure of air flow volume. It’s important in various applications such as HVAC, air compressors, and ventilation systems because it helps in determining the capacity and efficiency of the system.

How does the conversion from CFM to LPM help in practical scenarios?

Converting CFM (Cubic Feet per Minute) to LPM (Liters per Minute) helps in understanding air flow in systems that use metric measurements. This conversion is crucial for engineers, technicians, and professionals working internationally or with equipment manufactured in countries using the metric system.

Can the CFM to LPM conversion formula be used for all types of gases?

The CFM to LPM conversion formula provided is primarily for air at standard room temperature and pressure. For other gases, corrections may be needed based on the gas’s density and the temperature and pressure conditions.