What is the floor-to-floor height of a commercial structure?
a. 9-10 ft
b. 10-12 ft
c. 12-14 ft
d. 8-9 ft
Answer: b. 10-12 ft
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Describe laminate flooring material and name the two main types.
What will be an ideal response?
Find i(t) in the circuit of Fig. 17.68 given that
According to the U.S. Green Building Council (USGBC), buildings in the United States are responsible for ________ percent of CO2 emissions, 40 percent of the total energy consumption, and 13 percent of all water consumption
A) 39 B) 40 C) 38 D) 30
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