For the building of given Figure calculate the flow areas that would be used in an algebraic equation analysis of Stairwell 1. The floor- to-floor height (and floor-to-roof) is 10 ft (3.05 m). The building and stairwells all have a height of 160 ft (48.8 m). Use the flow areas listed in Table 10.1 with the high leakage values of single doors and stairwell walls. The stairwells have a roof access hatch, and the flow area of a closed single door is to be used for the hatch.
For the building of given Figure calculate the flow areas that would be used in an algebraic equation analysis of Stairwell 1. The floor- to-floor height (and floor-to-roof) is 10 ft (3.05 m). The building and stairwells all have a height of 160 ft (48.8 m). Use the flow areas listed in Table 10.1 with the high leakage values of single doors and stairwell walls. The stairwells have a roof access hatch, and the flow area of a closed single door is to be used for the hatch.
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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civil query: For the building of given Figure calculate the flow areas that would be used in an algebraic equation analysis of Stairwell 1. The floor- to-floor height (and floor-to-roof) is 10 ft (3.05 m). The building and stairwells all have a height of 160 ft (48.8 m). Use the flow areas listed in Table 10.1 with the high leakage values of single doors and stairwell walls. The stairwells have a roof access hatch, and the flow area of a closed single door is to be used for the hatch.
Transcribed Image Text:Stair 1
k
First Floor
Stair 1
7.5 ft
(2.3 m)-
4XX
15 ft
(4.6 m)
Open Office Plan
90 ft (27.4 m)
Open Office Plan
Floors 2 to 16
Notes:
1. Drawings are not to scale.
2. Measurements are from the
19 ft
(5.8 m)
Stair 2
8.7 ft (2.7 m)-
middle of the walls.
3. Because the building is
symmetrical, not all of the wall
dimensions are shown.
4. The floor to floor height is 10 ft (3.05 m).
Stair 2
42 ft (12.8 m)-
Symbols:
XX Elevators
+++ Double Doors
+++ Single Door
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