Journal 1)Convert the following pressures to pressures in standard atmospheres: A. 151.98 kPa B. 456 torr Conversions 1 atm=101.3 kPa= 760 mm Hg= 760.

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Journal 1)Convert the following pressures to pressures in standard atmospheres: A. 151.98 kPa B. 456 torr Conversions 1 atm=101.3 kPa= 760 mm Hg= 760 torr Standard temp. & pressure = 1 atm & 0° C (STP) 2) Sketch a phase diagram 151.98 kPa x 1 atm = 1.5 atm 101.3kPa 456 torr x 1 atm = 0.6 atm 760 torr

Gases Chapter 11

The Nature of Gases Gases expand to fill their containers Gases are fluid – they flow Gases have low density 1/1000 the density of the equivalent liquid or solid Gases are compressible Gases effuse and diffuse

Kinetic Molecular Theory (not on sheet) 1. pertaining to motion. 2. caused by motion. 3. characterized by movement: Running and dancing are kinetic activities. Origin: 1850–55; < Gk kīnētikós moving, equiv. to kīnē- (verbid s. of kīneîn to move) + -tikos Source: Websters Dictionary

Kinetic Molecular Theory (gases) Gas particles are ALWAYS in motion. Volume of individual gas particles is  zero. Collisions of gas particles with container walls cause the pressure exerted by gas. Particles exert no forces on each other. Average kinetic energy is proportional temperature (move faster if hotter)

Kinetic Energy of Gas Particles At the same conditions of temperature, all gases have the same average kinetic energy.  At the same temperature, small molecules move FASTER than large molecules m = mass v = velocity

GAS DIFFUSION AND EFFUSION Diffusion is the gradual mixing of molecules of different gases. (smaller molecules mix faster, increase temp speeds up process) Effusion is the movement of molecules through a small hole into an empty container. (smaller molecules move faster)

GAS DIFFUSION AND EFFUSION Graham’s law calculates the effusion & diffusion RATE of gas molecules. Rate of effusion is inversely proportional to its molar mass- lighter moves faster! Thomas Graham, 1805-1869. Professor in Glasgow and London.

Graham’s Law of Diffusion/effusion M1 = Molar Mass of gas 1 M2 = Molar Mass of gas 2

He effuses more rapidly than N2 at same T because it is lighter. Example: Will a balloon filled with He or N2 deflate faster if P & T are constant?  He Molar mass= 4g N2 molar mass = 28g. He effuses more rapidly than N2 at same T because it is lighter. He

Graham’s Law Compare the rates of effusion of Helium (gas 1) & Nitrogen (gas 2)…   Rate He = 28.0g N2 = 5.3g = 2.7 Rate N2 4.0g He 2.0g 1 Helium gas effuses nearly three times faster than nitrogen gas.

Gas Laws

Variables that Describe a Gas Pressure (atm, mmHg, kPa) Volume (L) Temperature (˚C or K) Number of moles (mol)

What happens if you… decrease the volume of the container? Pressure may increase Temperature may increase increase the temperature? Volume may increase Increase the pressure? Volume may decrease

Boyle’s Law Boyle’s Law states that the volume of a gas varies inversely with its pressure if temperature is held constant. What does that mean? If volume goes up the pressure goes down! (or vice versa!) P1V1 = P2V2

Lets Practice Boyle’s Law A sample of oxygen occupies a volume of 250.0mL at 740.0 torr pressure. What volume will it occupy at 800.0 torr pressure? Identify what you know: V1=250.0 mL P1=740.0 torr P2= 800.0 torr V2=? Solve for what you don’t know P1V1= V2 P2 (740 torr) (250 ml) = V2 (800.0 torr) V2 = 231 mL

Charles’ Law Temperature must be converted into Kelvin K= oC + 273 The volume of a gas varies directly with the Kelvin temperature (when pressure is constant) V1 = V2 T1 T2 Temperature must be converted into Kelvin K= oC + 273

Lets Practice Charles’ Law A sample of nitrogen occupies a volume of 250.0mL at 25 oC. What volume will it occupy at 95 oC? 1) Identify what you know: V1=250.0 mL T1= 25 oC (298 K) T2= 95 oC (368 K) V2=? 2) Convert Temp into kelvin: K= 25oC + 273= 298 K & K= 95oC + 273= 368 K 3) Solve: V1 = V2 250mL = V2 V2 =309 mL T1 T2 298K 368K

Gay-Lussac’s Law Temperature and Pressure are directly proportional if mass and volume are kept constant. When one increases, the other increases and vice versa. Why? Think collisions—remember volume is constant. P1 = P2 T1 T2 Temperature must be in Kelvin. Example: Tire will not stretch with energy increase. Aerosol can will not expand with energy increase.

Let’s Practice P1 = P2 6.58 kPa = P2 T1 T2 540 K 210K A gas has a pressure of 6.58 kPa at 540 K. What will the pressure be at 210 K if the volume remains constant? Identify what you know: P1 = 6.58 kPa; T1 = 540 K P2 = ? T2 = 210 K Solve for what you don’t know P1 = P2 6.58 kPa = P2 T1 T2 540 K 210K P2= (6.58 kPa) (210K) = 2.56 KPa 540 K

The Combined Gas Law If you write Boyle’s, Charles’ and Gay-Lussac’s gas laws as one formula, then all three variables can change; only mass remains constant. P1V1 = P2V2 T1 T2 Why are we interested? It allow us to predict what will happen to a gas if the conditions change.

So, what’s the relationship? between volume, temperature, and pressure P1V1 = P2V2 T1 T2 AKA: The Combined Gas Law Allows you to predict what will happen to a gas if some of the conditions change!

Lets Practice! A gas with a volume of 4.0L at 90.0kPa expands until the pressure drops to 20.0kPa. What is the new volume if the temperature remains constant? Identify what you know V1=4.0L P1=90.0kPa P2=20.0kPa T1=T2 Solve for what you don’t know V2 = P1V1 x T2 T1 P2 V2 = 18.0L

Now you try! A gas with a volume of 3.00x102mL at 150.0˚C is heated until its volume is 6.00x102mL.What is the new temperature of the gas if the pressure remains constant at 1.0 atm during the heating. T2= 300.0˚C

Practice worksheet —page 6