Real Life Stoichiometry Stoichiometry in the Real World.

Slides:



Advertisements
Similar presentations
Table of Contents Stoichiometry
Advertisements

Stoichiometry Chapter 3. Atomic Mass 1961: Atomic Mass is based on 12 C 1961: Atomic Mass is based on 12 C 12 C is assigned a mass of EXACTLY 12 AMU 12.
Conservation of Mass and Reactions. Objective 4 TEK 8 The student knows tat changes in matter affect everyday life. (C ) The student is expected to investigate.
Real Life Stoichiometry
Chapter 12 Stoichiometry.
Quantitative Relationships in Chemical Equations 4 Na(s) + O 2 (g) 2 Na 2 O(s) Particles4 atoms1 m’cule2 m’cules Moles4 mol1 mol2 mol Grams4 g1 g2 g **
Stoichiometry! The math of chemistry .
Stoichiometry Chapter 3. Atomic Mass Atoms are so small, it is difficult to weigh in grams (Use atomic mass units) Atomic mass is a weighted average of.
Atomic Mass l Atoms are so small, it is difficult to discuss how much they weigh in grams. l Use atomic mass units. l an atomic mass unit (amu) is one.
Section 9.2 Ideal Stoichiometric Calculations
Chapter 12--Stoichiometry
Solutions Solute Solvent Solutions are homogenous mixtures. When a substance is mixed with a liquid and it disintegrates into sub microscopic particles.
Chapter 3 - Stoichiometry It is important to be able to quantify the amount of reagent(s) that will be needed to produce a given amount of product(s).
Cobalt (III) carbonate C02(CO3)3 Iron (III) phosphide FeP.
The Mathematics of Chemical Equations Chapter 11
Student will learn: mole stoichiometry problems mass stoichiometry problems volume stoichiometry problems Student will learn: to calculate amount of reactants.
Stoichiometry
Chapter 12 Stoichiometry.
Modern Chemistry Chapter 9 Stoichiometry
Stoichiometry Chapter 3.
Chapter 4 Chemical Quantities and Aqueous Reactions.
Chapter 3 Stoichiometry. Atomic Mass Carbon-12 is assigned a mass of exactly atomic mass units (amu) Masses of other elements are compared to Carbon-12.
Stoichiometry Chapters 7 and 9.
Chapter 12 Chemical Quantities
Sec. 11.2: Stoichiometric Calculations
Stoichiometry * The key is a balanced equation and reading the equation in terms of…Coefficients! The branch of chemistry that deals with the mass relationships.
Ideal Stoichiometric Calculations
Student will learn: mole stoichiometry problems
Start-Up What is the molar mass for Calcium hydroxide? A g/mol B g/mol C g/mol D. 27 g/mol.
Section 9-2: Ideal Stoichiometric Calculations
Molar Mass. Do Now You have a bag of blue and red marbles. You’re trying to figure out the mass of the bag, but you don’t have a balance/ scale. What.
Proportional Relationships StoichiometryStoichiometry –mass relationships between substances in a chemical reaction –based on the mole ratio Mole RatioMole.
Stoichiometry Moles and Molar mass How Big is a Mole? One mole of marbles would cover the entire Earth (oceans included) for a depth of two miles. One.
Chapter 4 Chemical Quantities and Aqueous Reactions.
Unit 8: Stoichiometry -- involves finding amts. of reactants & products in a reaction.
Let’s make some Cookies! u When baking cookies, a recipe is usually used, telling the exact amount of each ingredient. If you need more, you can double.
Chapter 12 Chemical Quantities 12.2 Using Moles. Warm-up: Making a Sandwich How Many Sandwiches?
Tuesday January 29, 2013 (Mole to Mole Stoichiometry)
STOICHIOMETRY.
Section 1 Introduction to Stoichiometry Stoichiometry Definition Composition stoichiometry deals with the mass relationships of elements in compounds.
2H 2 + O 2  2H 2 O a). How many moles of H 2 would be required to produce 5.0 moles of water?
Strategies in Solving Chemistry Problems Problem solving Step 1: Analyze the problem: Read the problem carefully. Write down the givens and what it is.
Chapter 9-Stoichiometry 9.1-Introduction to Stoichiometry 9.2-Ideal Stoichiometric Calculations 9.3-Limiting Reactants & Percent Yield.
Station #1 Rocket Fuel: The compound diborane (B 2 H 6 ) was at one time considered for use as a rocket fuel. How many grams of liquid oxygen would a rocket.
Stoichiometry. Stoichiometry is the study of the mass relationships of the reactants and the products in a chemical reaction. How much stuff it takes.
Mon 3-21 and Tues 3-22 Gas Stoichiometry and Limiting/Excess Stoichiometry MRS. WILSON.
Mole Measures Problems Random Vocab. $100 $200 $300 $400 $500 $400 $500.
Calculating Quantities in Reactions
Stoichiometry Real World Practice Problems
Ideal Gas Law and Stoichiometry
Molar Mass and Molar Volume
Stoichiometry Chapter 11
Dr. Chirie Sumanasekera
The Mathematics of Chemical Equations Chapter 11
Airbag Design An exact quantity of nitrogen gas must be produced in an instant in order for an airbag to work properly. The reaction involved is the decomposition.
Chemical Quantities.
Stoichiometry Consider the chemical equation: 4NH3 + 5O2  6H2O + 4NO
How Big is a Mole? One mole of marbles would cover the entire Earth
Stoichiometry in the Real World
Chemistry 12.2.
Stoichiometry mass and amount relationships between reactants and products in a chemical reaction.
Stoichiometry in the Real World
Airbag Design An exact quantity of nitrogen gas must be produced in an instant in order for an airbag to work properly. The reaction involved is the decomposition.
DRILL Besides mass what is conserved during a chemical reaction?
Stoichiometry in the Real World
N27 - Real Life Stoichiometry Examples
Stoichiometry.
Stoichiometry in the Real World
Stoichiometry: Ratios of Combination
Presentation transcript:

Real Life Stoichiometry

Stoichiometry in the Real World

Water from a Camel Camels store the fat tristearin (C 57 H 110 O 6 ) in the hump. As well as being a source of energy, the fat is a source of water, because when it is used the reaction takes place. x g H 2 O = 1 kg ‘fat” X = 1112 g H 2 O or liters water 2 C 57 H 110 O 6 (s) O 2 (g)  114 CO 2 (g) H 2 O(l) 1000 g “fat” 1 kg “fat”890 g “fat” 1 mol “fat”110 mol H 2 O 2 mol “fat” 18 g H 2 O 1 mol H 2 O What mass of water can be made from 1.0 kg of fat?

Rocket Fuel The compound diborane (B 2 H 6 ) was at one time considered for use as a rocket fuel. How many grams of liquid oxygen would a rocket have to carry to burn 10 kg of diborane completely? (The products are B 2 O 3 and H 2 O). B 2 H 6 + O 2 Chemical equation Balanced chemical equation X = 34,286 g O2O2 10 kg x g x g O 2 = 10 kg B 2 H g B 2 H 6 1 kg B 2 H 6 28 g B 2 H 6 1 mol B 2 H 6 3 mol O 2 1 mol B 2 H 6 32 g O 2 1 mol O 2 B 2 O 3 + H 2 O 3 3 B 2 H 6 + O 2 B 2 O 3 + H 2 O

Catalyst A catalyst is a substance that is used to speed up the reaction but is not consumed during the reaction. Some catalysts provide a surface to increase the concentration of the reactants. Most catalysts provide a new reaction path that has a lower activation energy. Although not consumed, the catalyst usually takes part in the reaction.

Air Bag Design Exact quantity of nitrogen gas must be produced in an instant. Use a catalyst to speed up the reaction. 2 NaN 3 (s)  2 Na(s) + 3 N 2 (g) (Sodium Azide decomposition) 6 Na(s) + Fe 2 O 3 (s)  3 Na 2 O(s) + 2 Fe (s)

Airbag Design 2 NaN 3 (s)  2 Na(s) + 3 N 2 (g) 6 Na(s) + Fe 2 O 3 (s)  3 Na 2 O(s) + 2 Fe(s) Assume that 65.1 L of N 2 gas are needed to inflate an air bag to the proper size. How many grams of NaN 3 must be included in the gas generant to generate this amount of N 2 ? (Hint: The density of N 2 gas at this temperature is about g/L). How much Fe 2 O 3 must be added to the gas generant for this amount of NaN 3 ? 65.1 L N 2 x g/L N g N 2 X = 92.2 g NaN 3 X = 37.7 g Fe 2 O 3 x g NaN 3 = 59.6 g N 2 1 mol N 2 28 g N 2 3 mol N 2 2 mol NaN 3 65 g NaN 3 1 mol NaN 3 x g Fe 2 O 3 = 92.2 g NaN 3 65 g NaN 3 2 mol NaN 3 2 mol Na1 mol Fe 2 O 3 6 mol Na g Fe 2 O 3 1 mol Fe 2 O 3

Stoichiometry Steps 1) Begin with the given information. 2) Always convert this to moles of given. 3) Mole of given to mole of unknown ratio. 4) Convert moles of unknown to whatever unit is asked for.

Air Bag Design Exact quantity of nitrogen gas must be produced in an instant. 2 NaN 3 (s)  2 Na(s) + 3 N 2 (g) (Sodium Azide decomposition)

Airbag Design 2 NaN 3 (s)  2 Na(s) + 3 N 2 (g) 6 Na(s) + Fe 2 O 3 (s)  3 Na 2 O(s) + 2 Fe(s) Assume that 65.1 L of N 2 gas are needed to inflate an air bag to the proper size. How many grams of NaN 3 must be included in the gas generant to generate this amount of N 2 ? (Hint: The density of N 2 gas at this temperature is about g/L) L N 2 x g/L N g N 2 X = 92.2 g NaN 3 x g NaN 3 = 59.6 g N 2 1 mol N 2 28 g N 2 3 mol N 2 2 mol NaN 3 65 g NaN 3 1 mol NaN 3

Lithium Hydroxide Scrubber Modified by Apollo 13 Mission Astronaut John L. Swigert holds the jury-rigged lithium hydroxide scrubber used to remove excess carbon dioxide from the damaged Apollo 13 spacecraft.

Water in Space In the space shuttle, the CO 2 that the crew exhales is removed from the air by a reaction within canisters of lithium hydroxide. On average, each astronaut exhales about 20.0 mol of CO 2 daily. What volume of water will be produced when this amount of CO 2 reacts with an excess of LiOH? (Hint: The density of water is about 1.00 g/mL.) CO 2 (g) + 2 LiOH(s)  Li 2 CO 3 (aq) + H 2 O(l) excess 20.0 mol x g X = 360 mL H2OH2O x mL H 2 O = 20.0 mol CO 2 1 mol H 2 O 1 mol CO 2 1 mol H 2 O 18 g H 2 O 1 mL H 2 O 1 g H 2 O 22.4 L H 2 O Water is NOT at STP!

Real Life Problem Solving Determine the amount of LiOH required for a seven-day mission in space for three astronauts and one ‘happy’ chimpanzee. Assume each passenger expels 20 mol of CO 2 per day. (4 passengers) x (10 days) x (20 mol/day) = 800 mol CO 2 Plan for a delay CO 2 (g) + 2 LiOH(s)  Li 2 CO 3 (aq) + H 2 O(l) 800 mol X g Note: The lithium hydroxide scrubbers are only 85% efficient.

x g CO 2 (g) + 2 LiOH(s)  Li 2 CO 3 (aq) + H 2 O(l) 38,240 g 38,240 g LiOH 1:2 X g LiOH = 800 mol CO 2 = 38,240 g LiOH Needed (actual yield) % Yield = Actual Yield Theoretical Yield 0.85 x = 44,988 g LiOH 800 mol x 23.9 g/mol Note: The lithium hydroxide scrubbers are only 85% efficient. Amount of LiOH to be taken into space 2 mol LiOH 1 mol CO g LiOH 1 mol LiOH 1600 mol x g LiOH = 800 mol

Careers in Chemistry: Farming Farming is big business in the United States with profits for the lucky and possible bankruptcy for the less fortunate. Farmers should not be ignorant of chemistry. For instance, to be profitable, a farmer must know when to plant, harvest, and sell his/her crops to maximize profit. In order to get the greatest yield farmers often add fertilizers to the soil to replenish vital nutrients removed by the previous season’s crop. Corn is one product that removes a tremendous amount of phosphorous from the soil. For this reason, farmers will rotate crops and/or add fertilizer to the ground before planting crops for the following year. On average, an acre of corn will remove 6 kilograms of phosphorous from the ground. Assume you inherit a farm and must now have to purchase fertilizer for the farm. The farm is 340 acres and had corn planted the previous year. You must add fertilizer to the soil before you plant this years’ crop. You go to the local fertilizer store and find SuperPhosphate TM brand fertilizer. You read the fertilizer bag and can recognize from your high school chemistry class a molecular formula Ca 3 P 2 H 14 S 2 O 21 (you don’t understand anything else written on the bag because it is imported fertilizer from Japan). You must decide how much fertilizer to buy for application to your corn fields. If each bag costs $54.73; how many bags of fertilizer must you purchase and how much will it cost you to add the necessary fertilizer to your fields? Given: 1 bag of fertilizer weighs 10,000 g [454 g = 1 pound]

1000 g P Careers in Chemistry: Farming How much fertilizer will you need? Conversion Factor: 1 acre corn = 6 kg phosphorous If a bag of fertilizer has the formula Ca 3 P 2 H 14 S 2 O 21, The molar mass of it is 596 g/mol. 3 40g/mol= 120 g 2 31 g/mol= 62 g 14 1 g/mol= 14 g 2 32 g/mol= 64 g g/mol= 335 g Ca 3 P 2 H 14 S 2 O 21 In a bag of fertilizer you have 10.4 % (by mass) phosphorous. A bag of fertilizer weighs 10,000 g (about 22 pounds) % of 10,000 g = 2.04 x 10 6 g P 1040 g/bag Total Cost x g P = 340 acres 1 acre 6 kg P 1 kg P =2.04 x 10 6 g P % P = part whole 62 g 596 g x 100 % 10.4 % Phosphorous = 596 g 1040 g phosphorous / bag of fertilizer = 1962 bags of fertilizer $107,380(1962 bags of fertilizer)($54.73 / bag) =

Careers in Chemistry: Dentistry We learned that fluoride is an essential element to be taken to reduce teeth cavities. Too much fluoride can produce yellow spots on the teeth and too little will have no effect. After years of study it was determined that a quantity of 1 part per million (ppm) fluoride in the water supply is enough to significantly reduce cavities and not stain teeth yellow. Measure the mass of the mineral fluorite (chemically, CaF 2 ). Use this sample to determine how much water must be added to yield a 1 ppm fluoride solution. Sounds difficult? Lets apply what we’ve learned this unit to solve this problem. 1 part per million = 1 atom of fluorine per 999,999 water molecules What information do we know: 1 mol CaF 2 = g CaF 2 = 6.02 x molecules of CaF 2 1 molecules of CaF 2 = 2 atoms of F 1 mol H 2 O = 18 g H 2 O Density of water is 1 g/mL 1000 mL = 1 L and 3.78 L = 1 gallon mass of sample of CaF 2 = g

Need 11,238 gallons of water needed to dissolve g CaF 2 to yield a 1 ppm F 1- solution. Calcium Fluoride x atoms F = g CaF 2 1 mol CaF 2 78 g CaF 2 1 mol CaF x molecules CaF 2 2 atoms F 1 molecules CaF 2 =1.42 x atoms F x gallons H 2 O = 1.42 x F atoms 999,999 H 2 O molecules 1 F atom6.02 x H 2 O molecules 1 mol H 2 O 18 g H 2 O 1 mol H 2 O 1 mL H 2 O 1 g H 2 O1000 mL H 2 O 1 L H 2 O 1 gallon H 2 O 3.78 L H 2 O =

Energy with Stoichiometry Keys Energy with Stoichiometry

oxygen Energy with Stoichiometry methane+ carbon dioxidewater energy ++ Given: 1 mol O 2 yields 350 kJ CH 4 O2O2 CO 2 H2OH2O g 350 kJ 700 kJ ? / 16 g/mol / 32 g/mol 6.25 mol CH mol O Limiting Excess ? kJ x kJ = mol O 2 2 mol O kJ = 1094 kJ smaller number is limiting reactant