Document 531XRw9mxQjNveYJd95261ZR
Heating Ventilating Air Conditioning Guide 1938
The second method is based on steam consumption data which have been taken from a group of buildings in operation, and the results com puted on a degree-day basis. While this method may not be as theo retically correct as the first mentioned method, it is of more value for practical use. Calculations of heat consumption made by the second method will invariably be higher than calculations made by the first method.
Theoretical Estimation Method
To predict the amount of fuel likely to be consumed in heating a building during a normal heating season, it is necessary to know.the total heat requirements of the building and the utilization factor of the fuel. The accuracy of the estimate will depend on the ability to select these values and on the care taken in making allowances for other variable factors.
Heat requirements are given by the following general formula:
m= M
a)
Steam requirements are determined by dividing the above by 1000,
thus:
H (I - fa) N (Id - to) 1000
(2)
Fuel requirements may be determined by the following formula:
F=
M CXE
(3)
inhere
I = inside temperature, degrees Fahrenheit.
Id = inside design temperature, degrees Fahrenheit.
la = average outside temperature, degrees Fahrenheit (Table 2, Chapter 7).
to = outside design temperature, degrees Fahrenheit.
H = calculated heat loss of building based on outside temperature.(to), Btu per hour.
N = number of heating hours per season; 5088 from October 1 to May 1*.
M = heat loss, Btu per season.
\
5 = steam required to.supply M Btu of heat loss.
F = quantity of fuel required per.heating season.
C = calorific value of one unit of fuel, the unit being the same as that on which
F is based.
.
E = efficiency of utilization of the fuel, per cent.
Example 1. A small factory building located in Philadelphia is to be heated to 60 F
between the hours of 7 a.m. and 7 p.m., and to SO F during the remaining hours. The calculated hourly heat loss based on a design temperature of --6 F is'500,000 Btu. If
coal having a calorific value of 12,500 Btu is fired and the overall heating efficiency is
assumed' to be 60 per-cent, how many pounds of steam would be required- for a normal
heating season?
-------
1
:
'
This is the period for which / (Table 2/Chapter 7) is calculated. If the heating season is different than this period, the corrected values may be.substituted for N and <a
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Chapter 12. Heat and Fuel Utilization
Solution. Since there are no partitions in the building, the entire heat loss is con sidered. From Table 2, Chapter 7, the average outside temperature (la) during the heating season is 42.7 F; N lor the period for which la is taken (October 1 to May 1) is 5088; i? -- 500,000; to = --6 F; 1 = 50 F and 60 F;fd -- 60F; = 60 per cent average for heating season; C = 12,500.
The average daily temperature for the 24 hours is:
50 X 12 + 60 X 12 ,, ,,
Substituting in Equation 1: M = 500,000 X (55 - 42.7) X 5088 60 - (-6)
474,100,000
5 = 474,100 lb of steam.
P _ 474,100,000 0.60 X 12,500
63,200 lb of coal = 31.5 tons.
Practical or Degree-Day Method
The amount of heat required by a building depends upon the outdoor temperature, if other variables are eliminated. Theoretically it is pro portional to the difference between the outdoor and indoor temperatures. Some years ago the American Gas Association! determined from experi ment in the heating of residences that the gas consumption varied directly as the difference between 65 F and the outside temperature. In other words, on a day when the temperature was 20 deg below 65 F, twice as much gas was consumed as on a day when the temperature was 10 deg below 65 F. The degree day is defined in Chapter 45. Degree-days for various cities in the United States and Canada are given in Table 1.
Establishing the Base Inside Temperature. Recently the National District Heating Association has studied the metered steam consumption of 163 buildings* in 22 different cities and has published data substantiating the fact that the 65 F base originally chosen by the gas industry is approximately correct.
The steam consumption of each building by months was divided by the number of days in each month, thus giving the average daily steam con sumption by months. The average steam consumption was then plotted against the average monthly temperature, as shown in Fig. 1, and the temperature at which a line drawn through the points crossed the base line indicated the temperature corresponding to zero steam consumption, or the base temperature. The composite results from 163 buildings calculated in this manner are shown in Table 2.
The resultant average of 66.0 F is close to the A.G.A. figure of 65 F. It will be noted that the base temperature calculated for hotels, apart ments and residences is consistently higher than those for such buildings as garages, auto sales buildings, and manufacturing buildings. This, of course, would be expected in view of the higher inside, temperatures carried in the former group; in fact, an even greater difference would be
See Industrial Gas.Series. House Healing (third edition) published by the American Gas Association. These buildings are all served with steam from a district heating company.
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