SLI webinar: Solving the Adiabatic Balloon Problem

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SUMMARY

The discussion focuses on solving the Adiabatic Balloon Problem involving a helium-filled balloon with an initial volume of V1 = 2.00 * 10^3 m^3, rising to a height where the pressure is 0.900 atm. The key calculations include determining the new volume at height 'h', the temperature at that height, and the change in internal energy (dU). The calculated change in internal energy is dU = -1.25 * 10^4 kJ, which is presented for validation by other participants.

PREREQUISITES
  • Understanding of the Ideal Gas Law
  • Knowledge of adiabatic processes in thermodynamics
  • Familiarity with internal energy calculations
  • Basic principles of pressure and temperature relationships in gases
NEXT STEPS
  • Study the Ideal Gas Law and its applications in varying pressure and temperature scenarios
  • Research adiabatic process equations and their implications in thermodynamics
  • Learn about internal energy changes in gases and how to calculate them
  • Explore real-world applications of adiabatic processes in engineering and physics
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Students and professionals in physics, engineering, and thermodynamics who are interested in understanding adiabatic processes and gas behavior under changing conditions.

lesodk
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I need to solve this problem.

A big balloon with volume V1 = 2.00 * 10^3 m^3 contains helium at 15 degrees celsius and 1 atm. The balloon now rises from the ground to a height 'h' where the pressure is 0.900 atm. The process is adiabatic:

a) find the volume at height h

b) find the temperature at height h

c) find the increment in the internal energy of the helium from the ground to the height h.
 
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I get:
c)
dU = -W = -1.25*10^4*kJ

does this seem to be a likely result?
 
lesodk said:
I get:
c)
dU = -W = -1.25*10^4*kJ

does this seem to be a likely result?
Show us how you got your answer.

AM
 

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