Chapter 3 Stoichiometry: Calculations with Chemical Formulas and
B to calculate the mass of Substance B formed (if it's a product) or used (if it's a reactant). Page 38. Stoichiometry. Stoichiometric Calculations. Starting
Chapter 4 - Stoichiometry of Chemical Reactions
Figure 4.2 The reaction between methane and oxygen to yield carbon dioxide in water (shown at bottom) may be represented by a chemical equation using formulas (
Chapter 03 Stoichiometry
Learn how to balance chemical equations. • Learn how to use the mole concept to relate amounts of chemicals to each other. (stoichiometry) and how to find the
Chapter 1: Stoichiometry of Formulas and Equations
Chapter 1: Stoichiometry of Formulas and Equations. Page 2. 3-1. The mole (mol) Stoichiometric Calculations. • The coefficients in a balanced chemical equation.
Some BaSic conceptS of chemiStry
perform the stoichiometric calculations. Chemistry is the science of molecules and their transformations. It is the science not so much of the one hundred
Chapter 3. Stoichiometry: Calculations with Chemical Formulas and
The quantitative nature of chemical formulas and reactions is called stoichiometry. • Lavoisier observed that mass is conserved in a chemical reaction. • This
Stoichiometry.pdf
How can we use these concepts in. Chemistry? • A balanced chemical equation will give you information specific to that reaction. • For example the reaction for
STOICHIOMETRY AND PERCENT PURITY Many samples of
If an impure sample of a chemical of known percent purity is used in a chemical reaction the percent purity has to be used in stoichiometric calculations.
Mole Concept and Stoichiometry – Summary Notes
• Calculations Based on Chemical Equations. ➢ The equation must be balanced. ➢ The molecular weight of the required substance is calculated and should be
Chapter 3 Stoichiometry: Calculations with Chemical Formulas and
Chemical equations are concise representations of chemical reactions. Page 4. Stoichiometry. © 2009 Prentice-Hall
Chapter 3 Stoichiometry: Calculations with Chemical Formulas and
Stoichiometry. Anatomy of a Chemical Equation. The states of the reactants and products are written in parentheses to the right of each compound.
Chapter 3: Stoichiometry
Key Skills: ?Balance chemical equations. ?Predict the products of simple combination decomposition
Chapter 4 Stoichiometry of Chemical Reactions
Figure 4.2 The reaction between methane and oxygen to yield carbon dioxide in water (shown at bottom) may be represented by a chemical equation using formulas (
Chapter 3 Stoichiometry: Calculations with Chemical Formulas and
Stoichiometry. © 2009 Prentice-Hall
Calculations involving concentrations stoichiometry Metric System
Calculations involving concentrations stoichiometry Significant figures in calculations: ... Example: Calculate molar concentration of Na2HPO4.
Chapter 11: Stoichiometry
balanced chemical equation. Review Vocabulary reactant: the starting substance in a chemical reaction. New Vocabulary stoichiometry mole ratio.
4.3 Reaction Stoichiometry
Perform stoichiometric calculations involving mass moles
TOPIC 10. CHEMICAL CALCULATIONS IV - solution stoichiometry.
Section: General Chemistry. Module: Stoichiometry. Topics covered: The mole; balancing equations; stoichiometric calculations; molarity. TUTORIAL QUESTIONS -
Chapter 3 Stoichiometry: Calculations with Chemical Formulas and
Chemical equations are concise representations of chemical reactions. Page 4. Stoichiometry. © 2009 Prentice-Hall
Stoichiometry Mole Concept Balancing Chemical Equations
The next topic: Stoichiometry & mole calculations. ? Recap of the mole concept and balancing equations. ? Calculations involving moles.
[PDF] Chapter 3 Stoichiometry: Calculations with Chemical Formulas and
Stoichiometry Anatomy of a Chemical Equation The states of the reactants and products are written in parentheses to the right of each compound
[PDF] Stoichiometry of Chemical Reactions
chemical reactions—that is the reaction stoichiometry Write and balance chemical equations in molecular total ionic and net ionic formats
[PDF] Chapter 3: Stoichiometry - UNF
Stoichiometry is the study of the quantitative relationships in substances and their reactions –Chemical equations –The mole and molar mass
[PDF] Stoichiometry: Calculations with Chemical Formulas and Equations
The states of the reactants and products are written in parentheses to the right of each compound CH 4 (g) + 2 O 2 (g)
[PDF] Chapter 1: Stoichiometry of Formulas and Equations
Write the formula for the compound and calculate its molar mass Use the given mass to calculate first the number of moles and then the number of formula units
[PDF] Stoichiometry
How can we use these concepts in Chemistry? • A balanced chemical equation will give you information specific to that reaction • For example the reaction
[PDF] Chapter 03 Stoichiometry - Angelo State University
A chemical reaction is written in a standard format called a chemical equation The reactants (starting materials) are written on the left and the products
[PDF] Chapter 3 Stoichiometry: Calculations with Chemical Formulas and
Therefore the products of a chemical reaction have to account for all the atoms present in the reactants–we must balance the chemical equation • When
(PDF) The Basics of Stoichiometry and Mole Calculations
26 jan 2022 · PDF Basic calculations of moleformula weight mole ratio and how to calculate the emprical formula and molecular formula
[PDF] Stoichiometry Notes
1 Unit 7 STOICHIOMETRY 1 Introduction to Stoichiometry 1 methane molecule reacts with two oxygen molecules to moles in a chemical equation
How to do stoichiometry calculations?
Stoichiometry is the study of the. quantitative relationships in substances. and their reactions. –Chemical equations. –The mole and molar mass.What is stoichiometry in chemistry PDF?
Stoichiometric difficulties can be classified into four categories:
Mass to mass conversion.Mass to moles conversion.Mole to mass steps conversion.Mole to mole steps conversion.What are the 4 types of stoichiometric calculations?
Let's start from the beginning - step by step.
Step 1: Extract all measurement data from the task. Step 2: Convert all units of measurement to the same base units. Step 3: Write a balanced reaction. Step 4: Determine the stoichiometry of species. Step 5: Calculate the desired quantity.
MUDr. Jan Pláteník, PhD
Metric System UnitsMetric System Units
• Meter (m), gram (g), liter (l), second (s) • Prefixes: mega- M 1,000,000 (106) kilo- k 1000 (10 3) deci- d 0.1 (10 -1) centi- c 0.01 (10 -2) milli- m 0.001 (10 -3) micro-μ0.000001 (10 -6) nano- n 0.000000001 (10 -9) pico- p 0.000000000001 (10 -12) 2 SignificantSignificantfiguresfiguresin in calculationscalculations:: •Multiplication or division:Keep smallest number of significant figures
in answer •Addition or subtraction:Keep smallest number of decimal places
in answerMoleMole
• Unit of amount of substance ••the amount of substance containing as the amount of substance containing as many particles (atoms, ions, molecules, many particles (atoms, ions, molecules, etc.) as present in 12 g of the carbon etc.) as present in 12 g of the carbon isotope isotope 1212CC • this amount equals 6.02 x 1023 particles
(Avogadro's Number) 3 (Relative) Atomic Weight(Relative) Atomic Weight • atomic mass unit (u):1/12 of the mass of one atom of the carbon isotope 12C1 u = 1.66057 x 10-27kg
• relative atomic mass (atomic weight, AW): mass of an atom expressed in u • molecules: (relative) molecular mass (molecular weight, MW • substances that do not form true molecules (ionic salts etc.): (relative) formula weight (FW) Ionic salts: no true moleculeIonic salts: no true molecule ••Crystal lattice of NaCl: Crystal lattice of NaCl:••Dissolution of NaCl in water: electrolytic dissociation Dissolution of NaCl in water: electrolytic dissociation
producing hydrated independent ions Naproducing hydrated independent ions Na++, , ClCl--Formula unit
4Molar MassMolar Mass
• mass of one mole of given substance • expressed in g/mol•The molar mass of a substance in grams has the same numerical value as its relative atomic (molecular) weight
Molar VolumeMolar Volume
one mole of any gaseous substance occupies the same volume at the same temperature and pressure ..22.414 litres at 101.325 kPa, 0 °C (273.15 K) (Avogadro's Law) 5P . V = n . R . TP . V = n . R . T
P: pressure in kPa
V: volume in dm
3(l) n: number of molesR: universal gas constant (8.31441 N.m.mol
-1.K-1)T: temperature in K
Example: what is volume of one mole of gas at
101.325 kPa and 25 °C ?
P.V = n.R.T
n.R.T 1 x 8.31441 x (273.15+25) V = - - - - - - = - - - - - - - - - - - - =P 101.325
= 24.465 dm3 6SolutionSolution
• homogeneous dispersion system of two or more chemical entities whose relative amounts can be varied within certain limits • solvent + solute(s) • gaseous (e.g. air) • liquid (e.g. saline, NaCl dissolved in water) • solid (e.g. metal alloy) Concentration of a solutionConcentration of a solution • Mass concentration:grams of dissolved substance per liter of solution • Molar concentration: moles of dissolved substance per liter of solution 7 Conversion from mass to molarConversion from mass to molarExample: Calculate molar concentration of Na2HPO4solution c = 21 g /l.(AW of Na: 23, P: 31, O: 16, H: 1)
FW of Na2HPO4 : 46+1+31+4x16 = 142
Molar concentration = Mass conc. (g/l) / FW
= 21 / 142 =0.15 mol/l
Conversion from molar to massConversion from molar to massExample: Calculate how many g of KClO4is needed
for preparation of 250 ml of 0.1 M solution. (AW of K: 39, Cl: 35.4, O: 16)FW of KClO4: 39 + 35.4 + 4x16 = 138.4
Mass conc. = molar conc. x FW
we need 138.4 x 0.1 x 0.25 =3.46 g KClO4
8 Conversions between mass and Conversions between mass and molarity: Summarymolarity: Summary•Always distinguish between amount of substance in moles (grams) and concentration of substance in mol/l (g/l)
•For conversion from mass to molarity divide the mass (g or g/l) with molar mass (relative AW/MW/FW)
•For conversion from molarity to mass multiply the molarity (mol or mol/l) with molar mass (relative AW/MW/FW)
Concentration of a solutionConcentration of a solutionin %in % % weight per weight (w/w):grams of substance in 100 g of mixture = (mass of solute/mass of solution) × 100 % weight per volume (w/v):grams of substance in 100 ml of solution = (mass of solute in g/volume of sol. in ml) × 100 % volume per volume (v/v):ml of substance in 100 ml of solution = (volume of solute/volume of solution) × 100 9 Conversion from Conversion from % to% tomolarmolarityity Example: The physiological saline is NaCl 0.9 % (w/v) What is molar concentration of NaCl in this solution? (AW of Na: 23, Cl: 35.5)FW of NaCl: 23+35.45 = 58.5
0.9 % (w/v) is 0.9 g/100 ml = Mass conc. 9 g/l
Molar concentration = Mass conc. (g/l) / FW
= 9/58.5 =0.15 mol/l
Diluting solutionsDiluting solutions
Example: How many ml of water should be added to 100 ml of NaCl 1 mol/l, in order to get 0.15 mol/l ('physiological saline') ? c1. v1= c2. v21 x 100 = 0.15 x v2
v2= 100/0.15 = 666.67 mlVolume that needs to be added:
666.67 ml - 100 ml =
566.67 ml
10Diluting solutionsDiluting solutions
Example II: You need to prepare 1 liter of 0.1 M HCl. How many ml of concentrated HCl (12 M) do you need to take ? c1. v1= c2. v212 x v1= 0.1 x 1000
v1= 100/12 = 8.33 ml
WhatWhatisismolarity of molarity of purepurewaterwater??Molar concentration: moles of
substance per liter of solution1 liter of water weighs 997 g at 25 °C
FW of H
2O: 2+16=18
997 g H
2O is 997/18 = 55.4 moles
Molarity of pure water is
55.4 mol/l
11 Calculations with molar volumeCalculations with molar volume Example: What is weight (in grams) of 1 liter of oxygen at atmospheric pressure and ambient temperature ? (AW of O: 16) Molar volume at 101.325 kPa and 25 °C: 24.5 l/mol1 liter of oxygen is 1/24.5 = 0.0408 mol
Conversion to mass: 0.0408 x 32 =
1.31 g
Stoichiometric calculationsStoichiometric calculations Example: In the reaction between barium nitrate and sodium sulfate, how many grams of barium sulfate can be prepared from 10 ml of 10 % (w/v) barium nitrate? Take into account that about 5% of the product is lost. (AW of barium: 137.3, sulfur: 32.1, nitrogen: 14.0, oxygen: 16.0) equation: Ba(NO3)2+ Na2SO4→BaSO4+ 2NaNO3FW Ba(NO3)2: 261.3 FW BaSO4: 233.4
10 ml of 10% (w/v) Ba(NO
3)2: 1 g ... 1/261.3 = 0.003827 moles
amount of BaSO4 formed: 0.003827 moles ....
... 0.003827 x 233.4 = 0.8932 g (theoretical yield, 100%)Actual yield: 0.8932 x 0.95 =
0.849 g
12 Stoichiometric calculationsStoichiometric calculations Moles of AMoles of BEquation
coefficients Mol/l of AGrams of ALiters
of A (if gas)Grams/l
of ALiters
of B (if gas) Mol/l of BGrams of BGrams/l
of B Stoichiometric calculationsStoichiometric calculationsTheoretical
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