A. Calculate pressure in the following cases of static equilibrium : (a) In atmospheric air (assume ideal gas behavior) as a function of elevation z measured in meters, if the temperature changes with elevation according to T(z) = (300 – 0.0065z)K. In addition, compute pressure at altitude z = 2km. (b) On the walls of a balloon containing 0.25kg of air at altitude z = 100m (use the previous result for pressure and density). In addition, compute the radius of the balloon. (c) At the bottom of a cylindrical tank (open to the atmospheric air) of radius R= 1m, containing 6.28 × 10³kg water at 4°C (give the result in psia units). (d) Under the 36-in² area of the shoe of a 170-lbm man. (e) Under the 3-in²-area shoe of a hockey player of 170-lbm Weight, on ice.
A. Calculate pressure in the following cases of static equilibrium : (a) In atmospheric air (assume ideal gas behavior) as a function of elevation z measured in meters, if the temperature changes with elevation according to T(z) = (300 – 0.0065z)K. In addition, compute pressure at altitude z = 2km. (b) On the walls of a balloon containing 0.25kg of air at altitude z = 100m (use the previous result for pressure and density). In addition, compute the radius of the balloon. (c) At the bottom of a cylindrical tank (open to the atmospheric air) of radius R= 1m, containing 6.28 × 10³kg water at 4°C (give the result in psia units). (d) Under the 36-in² area of the shoe of a 170-lbm man. (e) Under the 3-in²-area shoe of a hockey player of 170-lbm Weight, on ice.
Introduction to Chemical Engineering Thermodynamics
8th Edition
ISBN:9781259696527
Author:J.M. Smith Termodinamica en ingenieria quimica, Hendrick C Van Ness, Michael Abbott, Mark Swihart
Publisher:J.M. Smith Termodinamica en ingenieria quimica, Hendrick C Van Ness, Michael Abbott, Mark Swihart
Chapter1: Introduction
Section: Chapter Questions
Problem 1.1P
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![A. Calculate pressure in the following cases of static equilibrium :
(a) In atmospheric air (assume ideal gas behavior) as a function of elevation z
measured in meters, if the temperature changes with elevation according
to T(z) = (300 – 0.0065z)K. In addition, compute pressure at altitude z
= 2km.
(b) On the walls of a balloon containing 0.25kg of air at altitude z = 100m (use
the previous result for pressure and density). In addition, compute the
radius of the balloon.
(c) At the bottom of a cylindrical tank (open to the atmospheric air) of radius
R= 1m, containing 6.28 × 10®kg water at 4°C (give the result in psia units).
(d) Under the 36-in² area of the shoe of a 170-lbm man.
(e) Under the 3-in²-area shoe of a hockey player of 170-Ilbm weight, on ice.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Ff9251c8a-b5ec-4715-a0ec-487924e74796%2Ff24f277f-1a20-473c-abb4-a94fce453b8e%2Flozyn6n_processed.png&w=3840&q=75)
Transcribed Image Text:A. Calculate pressure in the following cases of static equilibrium :
(a) In atmospheric air (assume ideal gas behavior) as a function of elevation z
measured in meters, if the temperature changes with elevation according
to T(z) = (300 – 0.0065z)K. In addition, compute pressure at altitude z
= 2km.
(b) On the walls of a balloon containing 0.25kg of air at altitude z = 100m (use
the previous result for pressure and density). In addition, compute the
radius of the balloon.
(c) At the bottom of a cylindrical tank (open to the atmospheric air) of radius
R= 1m, containing 6.28 × 10®kg water at 4°C (give the result in psia units).
(d) Under the 36-in² area of the shoe of a 170-lbm man.
(e) Under the 3-in²-area shoe of a hockey player of 170-Ilbm weight, on ice.
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