Solving Pressure Problem for Interstellar Hydrogen Gas

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In summary, the question asks for the pressure in a cloud of interstellar hydrogen gas with a density of 1.0 X 10^10 atoms/m^3 and a temperature of 1.0 X 10^4 K. The ideal-gas law can be used to solve for pressure, but the volume and number of moles are not specified. It is not mentioned if a representative sample is needed, so any sample of the cloud can be used and a convenient size can be chosen.
  • #1
qspartan570
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Homework Statement



Clouds of interstellar hydrogen gas have densities of up to 1.0 X 10^10 atoms/m^3 and temperatures of up to 1.0 X 10^4 K. What is the pressure in such a cloud?



Homework Equations



Ideal-Gas Law: pV=nRT



The Attempt at a Solution



I don't know how to find the volume or number of moles for the equation.

Please help.
 
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  • #2
qspartan570 said:

Homework Statement



Clouds of interstellar hydrogen gas have densities of up to 1.0 X 10^10 atoms/m^3 and temperatures of up to 1.0 X 10^4 K. What is the pressure in such a cloud?



Homework Equations



Ideal-Gas Law: pV=nRT



The Attempt at a Solution



I don't know how to find the volume or number of moles for the equation.

Please help.

Within the cloud is there anything to distinguish one sample volume from another?
 
  • #3
gneill said:
Within the cloud is there anything to distinguish one sample volume from another?

I don't really know.
 
  • #4
qspartan570 said:
I don't really know.

Is there anything in the question that would suggest that anything but a representative sample is to be considered?
 
  • #5
gneill said:
Is there anything in the question that would suggest that anything but a representative sample is to be considered?

No there is not anything within the question other than what is stated above.
 
  • #6
qspartan570 said:
No there is not anything within the question other than what is stated above.

So any sample of the cloud will do, right? What would be a convenient size of sample?
 

FAQ: Solving Pressure Problem for Interstellar Hydrogen Gas

What is the pressure problem for interstellar hydrogen gas?

The pressure problem for interstellar hydrogen gas refers to the challenge of accurately measuring and understanding the pressure exerted by hydrogen gas in the vast empty space between stars. This pressure is important for understanding the dynamics of the interstellar medium and the formation of new stars.

Why is it difficult to measure the pressure of interstellar hydrogen gas?

Interstellar hydrogen gas is extremely diffuse, meaning it is spread out over a large volume of space. This makes it challenging to directly measure its pressure, as traditional methods for measuring pressure rely on confined volumes of gas. Additionally, the interstellar medium is constantly changing and evolving, making it difficult to obtain accurate and representative measurements.

How do scientists currently solve the pressure problem for interstellar hydrogen gas?

Scientists use a combination of observational data, theoretical models, and simulations to estimate the pressure of interstellar hydrogen gas. This includes measuring the density and temperature of the gas, as well as studying its interactions with other components of the interstellar medium, such as magnetic fields and cosmic rays.

What are the implications of accurately solving the pressure problem for interstellar hydrogen gas?

Understanding the pressure of interstellar hydrogen gas is crucial for gaining a complete understanding of the interstellar medium and the processes that shape it. It can also provide insight into the formation and evolution of stars, as well as the overall structure and dynamics of our galaxy.

What are some possible future advancements in solving the pressure problem for interstellar hydrogen gas?

With advancements in technology and observational techniques, scientists hope to obtain more precise and comprehensive measurements of interstellar hydrogen gas. This could include using new instruments and telescopes, as well as developing new theoretical models and simulations to better understand the complex interactions and dynamics of the interstellar medium.

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