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Ch.10 - Gases

Chapter 10, Problem 59

During a person's typical breathing cycle, the CO2 concentration in the expired air rises to a peak of 4.6% by volume. (a) Calculate the partial pressure of the CO2 in the expired air at its peak, assuming 1 atm pressure and a body temperature of 37 °C.

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Hi everyone for this problem, we're told exhaled air has an average oxygen composition of 16% by volume, calculate the partial pressure of the oxygen, assuming a temperature of 25 degrees Celsius and 1 80 M pressure. So our goal here is to calculate partial pressure of oxygen. So partial pressure of oxygen is going to equal our mole fraction of oxygen times our total pressure. Okay, so in the problem we're told we're at 25 degrees Celsius and 18 cm. This is ideal conditions. Under ideal conditions, the mole fraction is the same as the volume fraction. So in the problem we're told that our mole fraction Or our volume is 16%. So that means our mole fraction is going to equal 16% in decimal form. This is only under ideal conditions where the mole fraction is the same as the volume fraction. So here we are able to know what the mole fraction is and we can plug that in. So our partial pressure of oxygen is going to equal our mole fraction, which is 0.16 times our total pressure we're told is 1 80 M. So that means our partial pressure of oxygen is going to equal 0.16 a. T. M. and this is our final answer. Okay, that's the end of this problem. I hope this was helpful
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Magnesium can be used as a 'getter' in evacuated enclosures to react with the last traces of oxygen. (The magnesium is usually heated by passing an electric current through a wire or ribbon of the metal.) If an enclosure of 5.67 L has a partial pressure of O2 of 7.066 mPa at 30 °C, what mass of magnesium will react according to the following equation? 2 Mg1s2 + O21g2¡2 MgO1s2
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Textbook Question

The atmospheric concentration of CO2 gas is presently 407 ppm (parts per million, by volume; that is, 407 L of every 106 L of the atmosphere are CO2). What is the mole fraction of CO2 in the atmosphere?.

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