Entry Task: March 27-28 Block 2 QUESTION: P= 30 atm V= 50 L T= 293K R= 0.0821 n= X Solve for the number of moles (n)

Slides:



Advertisements
Similar presentations
The Ideal Gas Law PV = nRT.
Advertisements

Entry Task: Dec 7th Block 1
CHEMISTRY Wednesday/Thursday April 25 th -26 th, 2012.
Chapter 19 The Ideal Gas Equation.
1 Pressure Pressure: Force applied per unit area. Barometer: A device that measures atmospheric pressure. Manometer: A device for measuring the pressure.
Wrap up Proving “R” constant.  We can find out the volume of gas through Stoichiometry CH 4 + O 2  CO 2 + H 2 O22 Think of the coefficients as volume.
IDEAL gas law. Avogadro ( ) Avogadro’s Hypothesis - any sample of any gas at the same temperature and pressure will contain the same number of.
Unit 9: Gases Ideal Gas Law. After today you will be able to… Explain what an ideal gas is Calculate an unknown pressure, temperature, volume, or amount.
Gases Chapter – The Gas Laws Kinetic Theory = assumes that gas particles:  do not repel or attract each other  are much smaller than the distances.
Chapter 12 The Behavior of gases
= Let’s Build It… = If the temperature of the gases in the soda increase, what happens to the pressure inside the can?
COMBINED AND IDEAL GAS LAWS. COMBINED GAS LAW  Do variables remain constant for gases???  Temperature, pressure, and volume are CONSTANTLY changing.
Ideal Gas Law.
can be compressed exert pressure on whatever surrounds them expand into whatever volume is available easily diffuse into one another can be described.
IDEAL GAS LAW Brings together gas properties. Can be derived from experiment and theory. BE SURE YOU KNOW THIS EQUATION! P V = n R T.
MOLAR VOLUME. molar volume What is the volume of a gas at STP, if it contains 10.4 moles? What is the volume of carbon dioxide gas (STP) if the.
Ideal Gas Law (Equation):
Chapter 11 Molecular Composition of Gases. Avogadro’s Law Equal Volumes of Gases at the Same Temperature & Pressure contain the Same Number of “Particles.”
Gas Laws Lesson 1: Da Procida.
b The good news is that you don’t have to remember all three gas laws! Since they are all related to each other, we can combine them into a single equation.
Day 1 I CAN… – Understand and apply Boyle’s Law – Understand and apply Charles’ Law – Observe and explain demos using gas laws.
Gas Laws Combined Gas Law relationship of pressure, volume, and temperature of a sample of gas with constant mass relationship of pressure, volume, and.
III. Ideal Gas Law (p , ) Ch. 10 & 11 - Gases.
C. Johannesson III. Ideal Gas Law (p , ) Ch. 10 & 11 - Gases.
The Gas Laws The density of a gas decreases as its temperature increases.
Warm UP If you increase the moles of gas: and hold P and T constant, what happens to volume? and hold temperature constant (in a rigid container) what.
1.Use the Ideal Gas Law to solve a gas stoichiometry problem.
Ideal vs. Real Gases No gas is ideal. As the temperature of a gas increases and the pressure on the gas decreases the gas acts more ideally.
Warm-up 2H 2 (g) + O 2 (g)  2H 2 O (g) How many liters of water will be produced from 300 grams of Oxygen gas if Hydrogen gas is in excess? (at STP)
Ideal gases and molar volume
Ideal Gases. Ideal Gas vs. Real Gas Gases are “most ideal”… at low P & high T in nonpolar atoms/molecules Gases are “real”… Under low T & high P when.
Starter What would happen if you kept filling a balloon with gas? What would happen if you put a full sealed balloon of gas into the refrigerator? Why.
Unit 1 Gases. Ideal Gases Objectives 1. Compute the value of an unknown using the ideal gas law. 2. Compare and contrast real and ideal gases.
Ch. 10 & 11 - Gases Ideal Gas Law C. Johannesson.
The Ideal Gas Law. Ideal GasReal Gas Made of small particles that have mass Same Mostly Empty SpaceSame Low densitySame Particles are in constant motion.
Combined Gas Law. Units first! Volume in liters, milliliters, or cm 3 Temperature must always be in KELVIN!!! Pressure can be in atmospheres, torr, or.
Volume and Moles. Avogadro’s Law  When the number of moles of gas is doubled (at constant temperature and pressure, the volume doubles.  The volume.
IDEAL GAS LAW. Variables of a Gas We have already learned that a sample of gas can be defined by 3 variables:  Pressure  Volume  Temperature.
* Discuss Ch. 14 sec. 1-2 ws * Ch. 14 sec. 3 – Combo and Ideal gas law * HW: Combined and Ideal ws.
Essential Questions EQ: How do we use the Ideal Gas Law? HOT Q1: What is the Ideal Gas Law? HOT Q2: When do we use the ideal gas law vs. combined gas law?
Charles’ Law V 1 = V 2 T 1 T 2 Volume is directly proportional to temp (Pressure constant) Boyle’s Law P 1 V 1 = P 2 V 2 Pressure is inversely proportional.
Ideal Gas Law Van der Waals combined Boyle’s and Charles’ Laws.
II. Ideal Gas Law Ch Gases. A. Ideal Gas Law P 1 V 1 P 2 V 2 T 1 n 1 T 2 n 2 = This is where we ended with the Combined Gas Law: Play video!
The Gas Laws Ch. 14- Gases. Boyle’s Law P V PV = k Pressure and Volume are inversely proportional. As Volume increased, pressure decreases.
Chapter 11 Gases Pages The Gas Laws Robert Boyle discovered that doubling the __________ on a sample of gas at a constant temperature (because.
A sample of neon is at 89 o C and 123 kPa. If the pressure changes to 145 kPa and the volume remains constant, find the new temperature, in K. Gay-Lussac.
Ideal Gas Law Ch. 10 & 11 - Gases. V n A. Avogadro’s Principle b Equal volumes of gases contain equal numbers of moles at constant temp & pressure true.
Warm up Convert 65.0 mmHg to atm Reference: 1 atm = 760 mmHg = kPa 2. A helium balloon has a volume of 2.75 L at 20 ºC. the volume decreases.
The Gas Laws. As P (h) increases V decreases Apparatus for Studying the Relationship Between Pressure and Volume of a Gas.
GAS LAWS Boyle’s Charles’ Gay-Lussac’s Combined Gas Ideal Gas Dalton’s Partial Pressure.
A helium-filled balloon at sea level has a volume of 2.10 L at atm and 36 C. If it is released and rises to an elevation at which the pressure is.
Chapter 11 Gases. Pressure and Force ____________ (P): the force per _________ on a surface. ________ (N): the force that will increase the speed of a.
IDEAL GAS LAW PV=nRT. IDEAL GAS LAW P=pressure (in kPa or atm only!) V= volume in Liters n = number of moles R= Ideal Gas Law Constant T= Temperature.
Ideal Gas Law & Gas Stoichiometry Work out each problem in the 3-step format. Gases notes #4 - Ideal Gas Law & Gas Stoichiometry.pptx.
Gas Laws Review.
Gas Laws. Properties of Gases Particles far apart Particles move freely Indefinite shape Indefinite volume Easily compressed Motion of particles is constant.
The Ideal Gas Law. The ideal gas law Relates pressure, temperature,volume, and the number of moles of a gas.
Do Now 1/20/15 1. What is the combined gas law equation? 2. You have 17 L of gaseous F 2 at a pressure of 2.3 atm and a temperature of 299K. If you raise.
AGENDA 10/28/08 DO NOW: (5 mins) Solving Gas Law Problem
Warm up (12/5) Lab 7 out in lab books, book HW out in your notes!
Ideal Gas Law Thursday, April 5th, 2018.
DO NOW: Complete on the BACK of the NOTES!
Ideal Gas Law PV=nRT.
DO NOW Turn in your blue Big Chill sheet.
Warm-up If I have 4.00 moles of a gas at a pressure of 5.60 atm and a volume of 12.0 liters, what is the temperature in kelvin?
The Combined Gas Law and the Ideal Gas Law
No, it’s not related to R2D2
Gas Laws.
Quiz A toy balloon has an internal pressure of 1.05 atm and a volume of 5.0 L. If the temperature where the balloon is released is C, what will.
BELLWORK.
Presentation transcript:

Entry Task: March Block 2 QUESTION: P= 30 atm V= 50 L T= 293K R= n= X Solve for the number of moles (n)

Agenda Go over Combined and Ideal ws HW: Pre-Lab Proving gas law

P 1 V 1 = P 2 V 2 T1T1 T2T2 * Provide the equation for the combined gas law.

1. If a gas occupies a volume of 100 cm 3 at a pressure of kPa and 27  C, what volume will the gas occupy at 120 kPa and 50  C? P 1 = V 1 = T 1 = P 2 = V 2 = T 2 = 100cm kPa = 300K 120 kPa X cm = 323K

(101.3 kPa)(100cm 3 ) 300 K 323 K = (120 kPa) (X cm 3 ) P 1 = V 1 = T 1 = P 2 = V 2 = T 2 = 100cm kPa = 300K 120 kPa X cm = 323K

GET X by its self!! (101.3 kPa)(100 cm 3 )(323K) (300 K)(120 kPa) = X cm 3 (101.3 kPa)(100cm 3 ) 300 K 323 K = (120 kPa) (X cm 3 )

DO the MATH cm = 90.9 cm 3 (101.3)(100 cm 3 )(323) (300 )(120) = X cm 3

2. A toy balloon has an internal pressure of 1.05 atm and a volume of 5.0 L. If the temperature where the balloon is released is 20˚ C, what will happen to the volume when the balloon rises to an altitude where the pressure is 0.65 atm and the temperature is –15˚ C? P 1 = V 1 = T 1 = P 2 = V 2 = T 2 = 5.0 L 1.05 atm = 293K 0.65 atm X L = 258K

(1.05 atm) (5.0L) 293 K 258 K = (0.65 atm) (X L) P 1 = V 1 = T 1 = P 2 = V 2 = T 2 = 5.0 L 1.05 atm = 293K 0.65 atm X L = 258K

GET X by its self!! (1.05 atm)(5.0L)(258K) (293 K)(0.65 atm) = X L (1.05 atm) (5.0L) 293 K 258 K = (0.65 atm) (X L)

DO the MATH = 7.11L (1.05)(5.0L)(258) (293)(0.65) = X L

3. A closed gas system initially has volume and temperature of 2.7 L and 466 K with the pressure unknown. If the same closed system has values of 1.01 atm, 4.70 L and 605 K, what was the initial pressure in atm? P 1 = V 1 = T 1 = P 2 = V 2 = T 2 = 2.7L X atm 466K 1.01 atm 4.70 L 605K

(X atm) (2.7L) 466 K 605 K = (1.01atm) (4.70L) P 1 = V 1 = T 1 = P 2 = V 2 = T 2 = 2.7L X atm 466K 1.01 atm 4.70 L 605K

GET X by its self!! (466K)(1.01 atm)(4.70L) (2.7L)(605 K) = X atm (X atm) (2.7L) 466 K 605 K = (1.01atm) (4.70L)

DO the MATH = 1.35 atm (466)(1.01 atm)(4.70) (2.7)(605 ) = X atm

4. A closed gas system initially has pressure and temperature of kPa and 692.0°C with the volume unknown. If the same closed system has values of kPa, 7.37 L and °C, what was the initial volume in L? P 1 = V 1 = T 1 = P 2 = V 2 = T 2 = X L kPa = 965K kPa 7.37 L = 225K

(153.3 kPa)(XL) 965 K 225 K = (32.26 kPa) (7.37L) P 1 = V 1 = T 1 = P 2 = V 2 = T 2 = X L kPa = 965K kPa 7.37 L = 225K

GET X by its self!! (965K)(32.26kPa)(7.37L) (153.3 kPa)(225 K) = X L (153.3 kPa)(XL) 965 K 225 K = (32.26 kPa) (7.37L)

DO the MATH = 6.65 L (965)(32.26)(7.37L) (153.3)(225) = X L

PV=nRT * Provide the equation for the Ideal gas law.

5. At what temperature (in Kelvin) would 4.0 moles of Hydrogen gas in a 100 liter container exert a pressure of 1.00 atmospheres? P= V= T=R= n= X 100L 1.00 atm mol (1.00 atm)(100L) =(4.0 mol)(0.0821)(X)

Get X by itself! (1.00 atm)(100L) =X (4.0) (0.0821) = 305 K (1.00 atm)(100L) =(4.0 mol)(0.0821)(X)

6. An 18 liter container holds grams of O 2 at 45°C. What is the pressure (atm) of the container? P= V= T=R= n= = 318K 18 L X atm mol (X atm)(18 L) =(0.5 mol)(0.0821)(318K)

Get X by itself! (0.5)(0.0821)(318) =X (18) = 0.73 atm (X atm)(18 L) =(0.5 mol)(0.0821)(318K)

7. How many moles of oxygen must be in a 3.00 liter container in order to exert a pressure of 2.00 atmospheres at 25 °C? P= V= T=R= n= = 298 K 3.00 L 2.00 atm X mol (2.00 atm)(3.00L) =(X mol)(0.0821)(298K)

Get X by itself! (2.00)(3.00) = X (0.0821)(298) = mol (2.00 atm)(3.00L) =(X mol)(0.0821)(298K)

8. A flashbulb of volume L contains O 2 gas at a pressure of 2.3 atm and a temperature of 26  C. How many moles of O 2 does the flashbulb contain? P= V= T=R= n= =299K L 2.3 atm X mol (2.3 atm)(0.0026L) = (X mol)(0.0821)(299)

Get X by itself (2.3)(0.0026) = X (0.0821)(299) = mol of O 2 OR 2.4 x mol (2.3 atm)(0.0026L) = (X mol)(0.0821)(299)

In-class Ch. 14 sec. 3 worksheet

Homework: Combo and ideal #2 ws