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stellarik [79]
4 years ago
12

As one moves up in altitude, the atmospheric pressure decreases. Suppose you hiked to the top of a mountain in Arizona at an alt

itude of 8000 ft or about 2440 m). The atmospheric pressure is approximately 570 mmHg at that elevation. What would the partial pressure of oxygen (PO2) be on the top of the mountain? You can use a calculator if you like, but you don't really need one....
Physics
1 answer:
r-ruslan [8.4K]4 years ago
8 0

Answer:

P_O_2=119.7\,mmHg

Explanation:

The composition of atmospheric air is approximately 78% nitrogen, 21% oxygen, 1% argon, and trace percentages of carbon dioxide, neon, methane, helium, krypton, hydrogen, xenon, ozone, nitrogen dioxide, iodine, carbon monoxide, and ammonia.

At sea level where the atmospheric pressure is known to be 760 mm Hg, the partial pressures of the various gases can be estimated to have partial pressures of approximately 593 mm Hg for nitrogen, 160 mm Hg for oxygen, and 7.6 mm Hg for argon.

However, these partial pressures are not accurate reflections of the partial pressures available because of the presence of water vapour and other suspended particulate matter.

Given:

Total pressure at the top of mountain, P=570\, mmHg

∵Oxygen contributes 21% of the atmospheric gases, we use this as the factor in the atmospheric pressure.

P_O_2=570\times 0.21

P_O_2=119.7\,mmHg

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Answer: after 1.75 seconds

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v = -9.8m/s^2*t - 7.95 m/s.

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where p0 is the initial position: p0 = 29m

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Now we want to find the time such that the position is equal to zero:

0 = -4.9m/s^2*t^2 - 7.95 m/s*t + 29m

Then we solve the Bhaskara's equation:

t = \frac{7.95 +- \sqrt{7.95^2 +4*4.9*29} }{-2*4.9} = \frac{7.95 +- 25.1}{9.8}

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4 years ago
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b) We use the formula for moment of interia:</span>

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c) The formula we can use here is:</span>

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