Document 0gYKY7bkZe2jz3Z22N2d9JOXb

American Society of Heating and Ventilating Engineers Guide, 1935 Table 1. Properties of Dry Air3 Barometric Pressure 29.921 In. Temperature Deo F 0 10 20 30 40 50 60 70 80 90 100 110 120 130 140 150 160 180 200 220 240 260 280 300 . 350 400 450 500 550 600 700 800 900 1000 Weight per Cu Ft Pounds 0.08636 0.08453 0.08276 0.08107 0.07945 0.07788 0.07640 0.07495 0.07356 0.07222 0.07093 0.06968 0.06848 0.06732 0.06620 0.06510 0.06406 0.06205 0.06018 0.05840 0.05673 0.05516 0.05367 0.05225 0.04903 0.04618 0.04368 0.04138 0.03932 0.03746 0.03423 0.03151 0.02920 0.02720 Per Cent op Volume at 70 F 0.8680 0.8867 0.9057 0.9246 0.9434 0.9624 0.9811 1.0000 1.0190 1.0380 1.0570 1.0756 1.0945 1.1133 1.1320 1.1512 1.1700 1.2080 1.2455 1.2833 1.3212 1.3590 1.3967 1.4345 ' 1.5288 1.6230 1.7177 1.8113 1.9060 2.0010 2.1900 2.3785 2.5670 2.7560 Btu Absorbed by One Cu Ft Dry Am per Deo F * 0.02080 0.02039 0.01998 0.01957 0.01919 0.01881 0.01846 0.01812 0.01779 0.01747 0.01716 0.01687 0.01659 0.01631 0.01605 0.01578 0.01554 0.01506 0.01462 0.01419 0.01380 0.01343 0.01308 0.01274 0.01197 0.01130 0.01070 0.01018 0.00967 0.00923 0.00847 0.00782 0.00728 0.00680 Cu Ft Dry Am Warmed One Degree per Btu 48.08 49.05 50.05 51.10 52.11 53.17 54.18 55.19 56.21 57.25 58,28 59.28 60.28 61.32 62.31 63.37 64.35 66.40 68.41 70.48 72.46 74.46 , 76.46 78.50 83.5588.50 93.46 . 98.24 103.42 ' 108.35 118.07 127.88 137.37 147.07 From Pan Engineering. 4 t t -i Chapter 1--Fundamentals of Heating and Air Conditioning It is usual to assume that dry air, moist air, and the water vapor in the air follow the laws of perfect gases. This assumption while not absolutely true, especially with saturated vapor at temperatures much above 140 F, Table 2. Properties of Saturated Air3 Weights of Air, Vapor of Water, and Saturated Mixture of Air and Vapor at 29.921 Inches of Mercury ' Temp. Deg F orWeight in a Cubic Foot Mixture Btu Absorbed by Cubic Feet Sat. SpECIPIC Weight op Dry Am Pounds Weight op Vapor Pounds Total Weight op the Mixture Pounds Sat. Am per Deg F Degree per Btu per Pound op Mixture 0 0.08625 0.000068 0.08632 0.02083 48.02 0.2413 10 0.08433 0.000110 0.08444 0.02039 49.05 0.2415 20 0.08246 0.000176 0.08264 0.01998 50.07 0.2418 30 0.08062 0.000277 0.08090 0.01958 51.07 0.2420 40 0.07878 0.000409 0.07919 0.01921 52.06 0.2426 50 0.07694 0.000587 0.07753 0.01885 53.05 0.2431 60 0.07506 0.000828 0.07589 0.01851 54.02 0.2439 70 0.07310 0.001151 0.07425 0.01819 54.97 0.2450 80 0.07103 0.001578 0.07261 0.01790 55,87 0.2465 90 0.06879 0.002134 0.07092 0.01762 56,76 0.2485 100 0.06635 0.002850 0.06920 0.01736 57.59 0.2509 110 0.06364 0.003762 0.06740 0.01714 58.35 0.2543 120 0.06060 0.004914 0.06551 0.01695 59.00 0.2587 130 0.05715 0.006351 0.06350 0.01679 59.56 0.2644 140 0.05319 0.008120 0.06131 0.01668 59.96 0.2721 150 0.04864 0.010295 0.05894 0.01662 60.17 0.2820 160 0.04340 0.012936 0.05634 0.01662 60.17 0.2950 170 0.03734 0.016108 0.05345 0.01668 59.96 0.3121 180 0.03035 0.019896 0.05025 0.01684 59.38 0.3351 190 0.02228 0.024400 0.04668 0.01710 58.49 0.3663 200 0.01300 0.029715 0.04272 0.01749 57.18 0.4094 210 0.00230 0.035938 0.03824 0.01802 55.50^ 0,4712 212 0.00000 0.037307 0.03731 0.01815 55.10 0.4865 From Fan Engineering. is sufficiently accurate for practical purposes and it greatly' simplifies computations. Boyle's Law refers to the relation between the pressure and volume of a gas, and may be stated as follows: With temperature constant, the volume of a given weight of gas varies inversely as its absolute pressure. Hence, if Pi and Pi represent the initial and final absolute pressures, and Vi and Vi represent corresponding volumes of the same mass, say one pound of yp gas, then -jy = -=/, or Pi Vi = Pt Vt, but since Pi Vi for any given case is Vt Jri a definite constant quantity, it follows that the product of the absolute 5