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During the Blower Door test, the house is brought to -50 pascals. The right side of the manometer shows 2100 cfm. The house is a 3600 sq. ft. one-story ranch with 9 ft ceilings. What is the Air Change per Hour (ACH) for this house?

(CFM 50 / volume = ACH 50)

Select one:
a. 6 ACH 50
b. 4 ACH 50
c. 3.88 ACH 50
d. 5.62 ACH 50


Sagot :

To determine the Air Change per Hour (ACH) for the house, we need to follow a series of steps:

1. Determine the volume of the house:
- The house area is given as 3600 square feet.
- The ceiling height is given as 9 feet.
- The volume of the house, [tex]\( V \)[/tex], can be calculated using the formula:
[tex]\[ V = \text{house area} \times \text{ceiling height} \][/tex]
Substituting the given values:
[tex]\[ V = 3600 \, \text{sq ft} \times 9 \, \text{ft} = 32400 \, \text{cubic feet} \][/tex]

2. Calculate the Air Changes per Hour at 50 pascals (ACH 50):
- The airflow rate, given in cubic feet per minute (cfm), is 2100 cfm.
- The formula to find ACH 50 is:
[tex]\[ \text{ACH 50} = \frac{\text{cfm} \times 60}{\text{volume}} \][/tex]
This formula is derived from the fact that there are 60 minutes in an hour, and it converts the cfm to cubic feet per hour.
Substituting the given values:
[tex]\[ \text{ACH 50} = \frac{2100 \, \text{cfm} \times 60}{32400 \, \text{cubic feet}} \][/tex]

3. Perform the calculation:
- First, calculate [tex]\( 2100 \times 60 \)[/tex]:
[tex]\[ 2100 \times 60 = 126000 \, \text{cubic feet per hour} \][/tex]
- Next, divide by the volume of the house:
[tex]\[ \text{ACH 50} = \frac{126000}{32400} \approx 3.888888888888889 \][/tex]

Therefore, the Air Change per Hour (ACH) for this house is approximately 3.888888888888889, which is closest to option c.

Answer:
c. 3.88 ACH 50
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