Understanding Temperature and Altitude Corrections (FA/102-99)
April 1st, 2000
Ratings found in fan performance tables and curves are based on standard air. Standard air is defined as clean, dry air with a density of .075 pounds per cubic foot, with the barometric pressure at sea level of 29.92 inches of mercury and a temperature of 70°F. Selecting a fan to operate at conditions other than standard air requires adjustment to both static pressure and brake horsepower. The volume of air will not be effected in a given system because a fan will move the same amount of air regardless of the air density. In other words, if a fan will move 3,000 cfm at 70°F it will also move 3,000 cfm at 250°F. Since 250°F air weighs only 34% of 70°F air, the fan will require less bhp but also create less pressure than specified.
When a fan is specified for given cfm and static pressure (Ps) at conditions other than standard, the correction factors (shown in table) must be applied in order to select the proper size fan, fan speed and bhp to meet the new condition.
The best way to understand how the correction factors are used is to work out several examples. Let's look at an example using a specification for a fan to operate at 600°F at sea level. This example will clearly show that the fan must be selected to handle a much greater static pressure than specified.
Example #1: A 20" centrifugal fan (20" BISW) is required to deliver 5,000 cfm at 3.0 inches static pressure. Elevation is 0 (sea level). Temperature is 600°F.
- Using the chart, the correction factor is 2.00.
- Multiply the specified operating static pressure by the correction factor to determine the standard air density equivalent static pressure. (Corrected static pressure = 3.0 x 2.00 = 6". The fan must be selected for 6 in. of static pressure.)
- Based upon our performance table for a 20" BISW fan at 5,000 cfm at 6 in wg. 2,018 frpm is needed to produce the required performance. (This now requires a Class II fan. Before the correction was made it would have appeared to be a Class I selection.)
- The bhp from the performance chart is 6.76.
- What is the operating bhp at 600°F?
|Example 1: The fan curve represents the fan's operation at both the corrected and specified conditions. Curves are plotted as standard air.|
Note: bhp corrections are most com-monly used for altitude corrections (see next example) or when the starting and operating temperatures are the same.
Example #2: A fan used at 6,000-ft. elevation to exhaust 100°F air from an attic space. A 30" roof fan (GB-300) is required to move 10,400 cfm at .25 inch static pressure.
- Using the chart the correction factor is 1.32.
- Multiply the specified operating static pressure by the correction factor to determine the standard air density equivalent static pressure (Corrected static pressure = .25" x 1.32 = 0.33" static pressure. The fan must be selected for .33" static pressure.)
- Based upon our performance table for a 30" roof fan (GB-300), 698 frpm is needed to produce the required performance.
- The bhp from the performance chart is 2.40.
- What is the operating bhp at 6,000-ft. elevation and 100°F air?
In this example we can use the corrected bhp because the fan is located at a given elevation and will not be turned on until the attic temperature reaches 100°F. The result is a 2 hp motor can be specified in lieu of a 3 hp.
Communicate your corrections.When a specified fan appears on the fan schedule, it's important to determine if the specifier has already made the required corrections for temperature and altitude. Avoid confusion by specifying at what temperature or altitude (or both) the static pressure was calculated.
For example: 5,000 cfm at 600°F and 6 in. static pressure at 600°F (or 3" Ps. at 70°F).
Electronic fan selection programs, such as Greenheck CAPs are excellent tools to solve both the selection and specifying problems. CAPs prompts the user to enter the air stream temperature, the start up temperature, and the altitude. The fan with the corrected conditions is then automatically selected.
|This curve represents the fan density correction for example #2.|
As demonstrated in the above examples, for optimum system design and performance, it's important to understand and make the proper temperature and altitude corrections.