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Diffusion, STP, and Ideal Gas Law

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Presentation on theme: "Diffusion, STP, and Ideal Gas Law"— Presentation transcript:

1 Diffusion, STP, and Ideal Gas Law

2 Diffusion What happens if I release open a container filled with green gas? Diffusion – movement of particles from a region of higher density to a region of lower density; this is caused by the random motion of molecules

3 Dalton’s law of partial pressures
Dalton’s Law of Partial Pressure – the total pressure of a mixture of gases is equal to the sum of the partial pressures of the component gases Ptotal = PA + PB + PC … B A C In this cylinder, which type of gas molecule will have the highest partial pressure? A A A B B C B A A B Molecule A C

4 Practice Partial pressures
If the partial pressure of A is 6 atm (PA = 6), the partial pressure of B is 5 atm (PB = 5), and the partial pressure of C is 3 atm (PC = 3), what is the total pressure of the container?

5 Derive ideal gas law Variables Pressure Temperature Volume
Number of Molecules (Moles) What happens to the pressure when we change these? Increase Temperature = Increase Pressure Increase Volume= Decrease Pressure Increase Moles = Increase Pressure

6 Ideal gas law Ideal Gas – gas in which molecules keep the exact same speed after collisions. In other words, friction does not slow them down Can approximate most gases as ideal PV = nRT P = Pressure V = Volume n = number of moles R = Ideal Gas Constant T = temperature

7 Ideal gas constant R = Ideal Gas Constant R = 8.314 R =

8 Review: celsius and kelvin
Celsius to Kelvin TK = TC + 273 Kelvin to Celsius Tc = TK - 273 The temperature in Kelvin is always bigger than the temperature in Celsius!! TK > TC

9 Standard temperature and pressure
Because gases are easily affected by temperature and pressure changes, we need a standard pressure and temperature to refer to Standard Temperature and Pressure (STP) Temperature = 0 degrees C Pressure = 1 atm

10 Standard Temperature and Pressure & Ideal gas law
Let’s use PV=nRT to find the volume of mol of an ideal gas at STP. P = 1 atm V = ? n = 1.00 mol R = T = 0 degrees celsius Kelvin = 273 Kelvin

11 More ideal gas Problems
What pressure has a container with 1.20 moles of gas, L, and 25 degrees Celsius?

12 More Ideal Gas Problems
A balloon has a volume of 15.9 L, 149 kPa, and a temperature of 28 degrees C. How many moles of gas are in the balloon?


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