Question about Atmospheric pressure

AI Thread Summary
When both temperature and pressure of air increase, the effect on density depends on the relative magnitudes of these changes. If pressure increases significantly while temperature remains relatively constant, density will increase. Conversely, if temperature rises substantially with only a slight increase in pressure, density may decrease. The relationship can be analyzed using the ideal gas law, PV=nRT, which indicates that density is influenced by the specific changes in pressure and temperature. Ultimately, the answer is contingent on the extent of the changes in both variables.
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Homework Statement


The problem is this: If T(temperature) AND P(pressure) of air increases, what can we assume about D(density)?

Homework Equations


Well, I know that as temperature increases, pressure increases and vice versa. When you try this question out with the equation P=KdT it doesn't quite make sense. It all depends on how much the pressure increases and how much the temperature increases, correct? Let's say the pressure goes up from 33 KPa to 101.32 KPa but the temperature only goes from 233 Kelvin to 235 kelvin. Both the P and T increased but the density would increase. However, if the pressure only goes up by, say, 5 mb and the temperature increases from 20 K to 308 K then the density would decrease. If the pressure and temperature increase by the same rate (corresponding to the equation) then the density would remain the same.

The Attempt at a Solution


At first i said decrease, but then I assumed that my teacher meant that if P and T increase an equal amount, so I said density would stay the same. What is your guys' opinion on how to answer this? Would you say it depends on how much the T and P goes up or would you say it would remain the same? Or is there a different, correct solution? Thanks everyone. Any input is appreciated

Homework Statement


Homework Equations


The Attempt at a Solution

 
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Why don't we assume ideal gas conditions and start from

PV=nRT where n is the number of moles

and try to modify above equation to the form P=KdT?
 
vintagecards said:
It all depends on how much the pressure increases and how much the temperature increases, correct?

Yes.
 
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