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Experiment to develop the relationship between the pressure and volume of a gas.
Include: Boyle’s Law Experiment to develop the relationship between the volume and temperature of a gas. Include: Charles’ Law, Absolute zero, Kelvin scale, ideal gas Additional KEY Terms Inverse relationship Direct relationship
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BOYLE’S LAW: The volume of a given amount of gas (held at a constant temperature) varies inversely with the pressure. P α 1 V
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BOYLE’S LAW – Pressure vs. Volume
Pressure (kPa) Volume (mL)
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What will be the volume of 40 L of gas (held at a constant temperature) if the pressure is doubled? Reduced to 1/3rd ? P α 1 V 2 α 1 2 20 L 1/3 α 1 1/3 1 = 3 1/3 120 L
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P α 1 V PV = k = P2V2 P1V1
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6 atm of pressure will change 3 L of a gas at 1 atm to 0.5 L.
If 3 L of gas is initially at a pressure of 1 atm, what would be the new pressure required for a volume of 0.5 L? = P1V1 P2V2 (1)(3) P2 (0.5) = 6 atm of pressure will change 3 L of a gas at 1 atm to 0.5 L.
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A syringe contains 20 mL of a gas at 100 kPa
A syringe contains 20 mL of a gas at 100 kPa. The pressure in the syringe is changed to 25 kPa. What is the new volume of the gas? = P1V1 P2V2 (100)(20) (25) V2 = The gas will expand to 80 mL.
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Absolute Zero
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An increase of 273°C, doubled the volume.
Jacques Charles ( ) Volume of gas changed with only 1oC change in temperature. An increase of 273°C, doubled the volume. CHARLES’S LAW: Volume of a given gas (held at a constant pressure) varies directly with the temperature V α T
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CHARLES’S LAW – Temp vs. Volume
Volume (mL) Temperature (oC)
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Stated as “315 Kelvin”- no degrees.
William Thomson ( ) Created Kelvin Scale where –273°C is the lowest temperature possible or Absolute Zero. “Hypothetical” – called an ideal gas model: predicts that with zero kinetic energy comes zero volume. TK = TC TC = TK - 273 Stated as “315 Kelvin”- no degrees.
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engaged in random motion (normal) obey conservation of energy (normal)
Ideal Gas Model: engaged in random motion (normal) obey conservation of energy (normal) non-interacting particles Most real gases behave like “ideal gases,” but formula fails at lower temperatures OR higher pressures. (IMFs alter results)
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**All temperatures must be in Kelvin.
V α T V = k T = V1 V2 T1 T2 **All temperatures must be in Kelvin.
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What is the new volume of a gas if 100 mL of the gas at 25°C is cooled to –25°C?
= V2 100 -25 V2 = T1 T2 25 25°C = 298 K –25°C = 248 K (248) 100 = 83.2 mL 298 The new volume is 83.2 mL.
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If the volume of a gas at –73°C is doubled to 48
If the volume of a gas at –73°C is doubled to 48.0 L, calculate the final temperature in degrees Celsius. –73°C = 200 K V1 = V2 T1 T2 400 K = 48.0 (200) 24.0 400 K – 273 = 127°C
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Boyle described the inverse relationship between the pressure and volume of a gas at a constant temperature. Charles described the direct relationship between the temperature and volume of a gas at a constant pressure. William Thomson (Lord Kelvin) developed the Kelvin temperature scale. At zero Kelvin (absolute zero) , the volume of a gas will theoretically be zero. When solving gas problems the temperature must always be converted to Kelvin.
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CAN YOU / HAVE YOU? Experiment to develop the relationship between the pressure and volume of a gas. Include: Boyle’s Law Experiment to develop the relationship between the volume and temperature of a gas. Include: Charles’ Law, Absolute zero, Kelvin scale, ideal gas Additional KEY Terms Inverse relationship Direct relationship
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