Pressure/Volume question. A2 Physics

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SUMMARY

The discussion centers on a physics problem involving pressure and volume changes in a flask due to the introduction of a hand pump and powder. The initial volume of air in the hand pump is calculated to be 2.7 x 10^-5 m^3 based on pressure changes from 110 kPa to 135 kPa without powder, and from 100 kPa to 141 kPa with 0.038 kg of powder. The ideal gas law (pV=nRT) is applied to analyze the situation, emphasizing the need for the ambient temperature to accurately determine the new amount of gas in the flask.

PREREQUISITES
  • Understanding of the Ideal Gas Law (pV=nRT)
  • Knowledge of Avogadro's Law
  • Basic principles of pressure and volume relationships in gases
  • Familiarity with units of pressure (kPa) and volume (m^3)
NEXT STEPS
  • Research the application of the Ideal Gas Law in real-world scenarios
  • Study Avogadro's Law and its implications for gas volume calculations
  • Learn about the relationship between pressure, volume, and temperature in thermodynamics
  • Explore methods for measuring ambient temperature in gas experiments
USEFUL FOR

Students studying A2 Physics, particularly those focusing on thermodynamics and gas laws, as well as educators seeking to enhance their teaching methods in these topics.

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Homework Statement



A hand pump was used to raise the pressure of the air in a flask of volume 1.2 x 10^-4 m^3, without and then with powder in the flask.
- Without powder, pressure increased from 110kPa to 135kPa
- With 0.038kg of powder, pressure increased from 100kPa to 141kPa

1) Show that the volume of air in the hand pump initially was 2.7 x 10^-5 m^3.
2) Calculate the volume and the density of the powder.


Homework Equations


pV=nRT

P=pressure V=volume n=#of moles R=gas constant T=temp


The Attempt at a Solution


For the first part, I found the increase in pressure factor to be 1.23, multiplied this to the volume, then took away the original volume which got me an answer of 2.76x10^-5... I wasn't sure if that was the right method to take so I didn't want to start the second part without fully understanding the first.
 
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I have solved this now. If anybody would like to know the solution for future reference I will be happy to help.
 
For the first part, since the volume of the flask is constant, when you add gas using the pump, it seems to me that both the pressure and temperature will go up. Since you know the ratio of pressures, it seems to me that the best you can do using the ideal gas law is to say that

n2T2 = 1.23 n1T1

Without knowing the ambient temperature T1, I don't see how you would solve for the new amount of gas in the flask n2. I think you need to know this, because you need to then use Avogadro's law to compute how much volume the added amount of gas (n2-n1) would have occupied at ambient temperature. Was T1 given in the problem, or am I just missing something?
 

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