Chemistry 100 Chapter 6 Chemical Composition.

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Presentation transcript:

Chemistry 100 Chapter 6 Chemical Composition

Atomic Weight Atoms are so tiny. We use a new unit of mass: Atomic mass unit (amu) = 1.6605×10-24 g

Cl Cl Atomic Weight (Mass) Cl Cl Atomic weight (mass): of an element is average of the masses (in amu) of its isotopes found on the Earth. Cl 35 37 Cl Cl 34.97 amu 36.97 amu 17 17 (75.77/100 × 34.97 amu) + (24.23/100 × 36.97 amu) = 35.45 amu Cl 17 35.45 Atomic number Atomic weight

Say we need 1000 of each. Counting atoms by weighing Who wants to count?

1.26 Counting atoms by weighing Often it is useful to count the number of items by weighing them instead. Jelly Bean (g) Mint (g) 3.01 1.03 2.89 1.50 3.20 1.30 3.10 2.95 1.20 2.97 1.10 3.02 1.25 3.05 2.99 1.43 2.91 1.15 1.26 How many Jelly beans in 60.2 g?   How many Mint tic tac in 44.1 g?  

Counting atoms by weighing 5.031030 amu Cl = ? Atoms of Cl 1 Chlorine atom = 35.45 amu 5.031030 amu Cl  1 Cl atom 35.45 amu Cl = 1.42 1029 atoms Cl Atomic mass (weight) Number of atoms

Formula and Molecule Formula Weight of NaCl: Ionic & covalent compounds  Formula formula of NaCl Covalent compounds  Molecule molecule of H2O Formula Weight of NaCl: 23 amu Na + 35.5 amu Cl = 58.5 amu NaCl Molecular Weight of H2O: 2 × (1 amu H) + 16 amu O = 18 amu H2O

Mole Mole: formula weight of a substance (in gram). 12g of C = 1 mol C 23g of Na = 1 mol Na 58.5 g of NaCl = 1 mol NaCl 18 g of H2O = 1 mol of H2O

Avogadro’s number (6.02×1023): number of formula units in one mole. 1 dozen = 12 of something. 1 mole = 6.022  1023 of something. Avogadro’s number (6.02×1023): number of formula units in one mole. 1 mole of apples = 6.02×1023 apples 1 mole of A atoms = 6.02×1023 atoms of A 1 mole of A molecules = 6.02×1023 molecules of A 1 mole of A ions = 6.02×1023 ions of A

Molar mass (g/mol): mass of 1 mole of substance (in gram). (Formula weight) molar mass of Na = 23 g/mol molar mass of H2O = 18 g/mol

Calculation of moles & number of molecules 104 g of NaCl ? molecules Formula weight = 1×(23 amu) for Na + 1×(35.5 amu) for Cl = 58.5 amu NaCl 1 mole NaCl = 58.5 g NaCl 104 g NaCl  1 mole NaCl 58.5 g NaCl = 1.78 moles NaCl 1 mole NaCl = 6.021023 molecules NaCl 1.78 moles NaCl  1 mole NaCl 6.021023 molecules NaCl = 1.071024 molecules NaCl

2H2O(l)  2H2(g) + O2(g) Stoichiometry 2 2 1 2 moles 2 moles 1 mole Relationships between amounts of substances in a chemical reaction. Look at the Coefficients! 2H2O(l)  2H2(g) + O2(g) 2 2 1 2 moles 2 moles 1 mole 2 liters 2 liters 1 liter 2 particles 2 particles 1 particle 2 grams 1 gram

Stoichiometry A mole B mass volume Particle (atom) (molecule) (ion)

# of Particles A  # of Particles B 1 Step Mole A  Mole B Volume A  Volume B # of Particles A  # of Particles B Use coefficient in the balanced equation A mole B mass volume Particle (atom) (molecule) (ion)

CH4 + 2O2  CO2 + 2H2O 2 moles H2O 23 mole CH4 = ? moles H2O A B 10 L O2 = ? L CO2 10 L O2 ( 1 L CO2 2 L O2 ) = 5 L CO2 A B 21026 molecules H2O = ? molecules O2 21026 molecules H2O ( ) = 21026 molecules O2 2  (6.021023 molecules H2O) 2  (6.021023 molecules O2) A B

2 Steps Mole A  Volume B Mass A  Mole B or Volume A # of Particles A  Mole B or Volume A A mole B mass volume Particle (atom) (molecule) (ion)

STP: 1 mole of substance (gas) = 22.4 L = 22400 cc (cm3 or mL) CH4 + 2O2  CO2 + 2H2O 32 g CH4 = ? moles CO2 32 g CH4 ( 1 mole CH4 16 g CH4 ) = 2.0 mole CO2 1 mole CO2 )( B A 40. g CH4 = ? L CH4 40. g CH4 ( 1 mole CH4 16 g CH4 ) = 56 L CH4 22.4 L CH4 )( STP: 1 mole of substance (gas) = 22.4 L = 22400 cc (cm3 or mL) A 5 moles CO2 = ? molecules O2 5 moles CO2 ( 2 mole O2 ) = 61024 molecules O2 1 mole CO2 1 mole O2 )( B A 6.021023 molecules O2

3 Steps Mass A  Mass B Mass A  Volume B or # of Particles B # of Particles A  Volume B A mole B mass volume Particle (atom) (molecule) (ion)

CH4 + 2O2  CO2 + 2H2O 46.0 g CH4 = ? g H2O 46.0 g CH4 ( 1 mole CH4 A B 46.0 g CH4 = ? g H2O 46.0 g CH4 ( 1 mole CH4 16 g CH4 )( ) = 104 g H2O 2 mole H2O )( 1 mole H2O 18 g H2O

Mass Percent Part Percent =  100 Whole Mass Percent of element = Mass of element in 1 mole compound Mass of 1 mole compound  100

Mass Percent C6H12O6 Mass percent of C, O, H = ? % Mass of C = 6 mol  12.01 g/mol = 72.06 g Mass of O = 6 mol  16.00 g/mol = 96.00 g Mass of H = 12 mol  1.008 g/mol = 12.09 g Mass of 1 mole C6H12O6 = 180.16 g Mass percent of C = 72.06 g 180.16 g  100 = 40.00% Mass percent of O = 96.00 g  100 = 53.00% Mass percent of H = 12.09 g  100 = 6.700% + = 100%

Finding formulas of compounds C = 0.0806 g O = 0.1074 g H = 0.01353 g Formula of compound? ? 0.0806 g C  1 mole C atoms 12.01 g C 0.1074 g O  1 mole O atoms 16.00 g O 0.01353 g H  1 mole H atoms 1.008 g H = 0.00671 mol C atoms = 0.006713 mol O atoms = 0.01342 mol H atoms

Finding formula of compounds 6.02×1023 Formula unit in 1 mol 0.00671 mol C atoms  6.02×1023 C atoms 1 mol C atoms 0.006713 mol O atoms  0.01342 mol H atoms  6.02×1023 O atoms 6.02×1023 H atoms 1 mol O atoms 1 mol H atoms = 4.041021 C atoms = 4.0401021 O atoms = 8.0801021 H atoms Equal twice CH2O or C2H4O2 C3H6O3 or 1:2:1

Empirical formula 1:2:1 Relative numbers of atoms Smallest whole-number ratio CH2O Simplest formula (Empirical formula)

Calculation of Empirical formula Step 1: Find the mass of each element (in grams). Step 2: Determine the numbers of moles of each type of atom present (using atomic mass). Step 3: Divide the number of moles of each element by the smallest number of moles to convert the smallest number to 1. If all of numbers so obtained are integers (whole numbers), these numbers are the subscripts in the empirical formula. If no, we go to step 4: Step 4: Multiply the numbers that you obtained in step 3 by the smallest integer that will convert all of them to whole numbers (always between 1 and 6).

Calculation of Empirical formula 98.55% Ba Empirical formula ? 1.447% H Consider 100.00g of compound: 98.55 g Ba  1 mole Ba atoms 137.3 g Ba 1.447 g H  1 mole H atoms 1.008 g H = 0.7178 mol Ba atoms = 1.436 mol H atoms 0.7178 mol Ba 1.436 mole H = 1 mol Ba = 2 mol H 0.7178 Integers BaH2 Empirical formula

Calculation of Empirical formula 4.151 g Al Empirical formula ? 3.692 g O 4.151 g Al  1 mole Al atoms 26.98 g Al 3.692 g O  1 mole O atoms 16.00 g O = 0.1539 mol Al atoms = 0.2308 mol O atoms 0.1539 mol Al 0.2308 mole O = 1 mol Al = 1.5 mol O 0.1539 is not integer

Calculation of Empirical formula 1.00 Al  2 = 2 Al atoms 1.50 O  2 = 3 O atoms Al2O3 Empirical formula

Empirical formula & Molecular formula Molecular formula = (empirical formula)n C6H12O6 = (CH2O)6 Molecular formula = n  empirical formula Molar mass = n  empirical formula mass Molar mass n = Empirical formula mass

Empirical formula & Molecular formula 71.65% Cl Empirical formula ? Molecular formula ? 24.27% C Molar mass = 98.96 g/mol 4.07% H Consider 100.00g of compound: 71.65 g Cl  1 mole Cl atoms 35.45 g Cl 24.27 g C  1 mole C atoms 12.01 g C 4.07 g H  1 mole H atoms 1.008 g H = 2.021 mol Cl atoms = 2.021 mol C atoms = 4.04 mol H atoms

Empirical formula & Molecular formula 2.021 mol Cl 2.021 mole C 4.04 mol H = 1 mol Cl = 1 mol C = 2 mol H 2.021 ClCH2 Empirical formula Molar mass n = Empirical formula mass 98.96g n = = 2 (ClCH2)2 Cl2C2H4 Molecular formula 48.468g

What is the empirical formula? What is the molecular formula? At-Home Practice Practice problem: A compound has a molar mass between 165 – 170 g. The percentage composition by mass values are carbon, 42.87%; hydrogen, 3.598%; oxygen, 28.55%; nitrogen, 25.00%. Determine the empirical formula and the molecular formula of the compound. What is the empirical formula? What is the molecular formula?