CHEM 110 Chapter 1 and 2
CHEM 110 Chapter 1 and 2
CHEM 110 Chapter 1 and 2
2023
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Chemistry
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States (Phases) of Matter
- solid, H2O(s); liquid, H2O(l); gas, H2O(g)
- phase transitions occur @ specific P/T values,
governed by properties of atoms/molecules
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Matter
• Atoms are the building blocks of matter.
• Each element is made of the same kind of atom.
• A compound is made of two or more different kinds of elements.
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Pure Substances, Elements and Compounds
Pure Substance
• Matter that has distinct properties and a composition.
• This does not vary from sample to sample, e.g. salt.
Element
• A substance that cannot be decomposed into simpler substances, e.g.
oxygen gas.
Compound
• A substance that is composed of two or more different elements, so it
contains two or more different kinds of atoms, e.g. water.
• The elemental composition of a pure compound is always the same and this is known
as the Law of Constant Composition (or Law of Definite Proportions) Joseph Proust
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Mixtures
•Amixture is a combination of two or more substances in which
each substance retains its own chemical identity and can be
separated from each other.
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Classification of Matter
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Properties of Matter
Physical Properties
• Can be observed without changing a substance into another
substance.
• Boiling point, density, mass, volume, etc.
Chemical Properties
• Can only be observed when a substance is changed into another
substance.
• Flammability, corrosiveness, reactivity with acid, etc.
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Changes of Matter
Physical Changes
• Changes in matter that do not change the composition of a
substance.
• Changes of state, temperature, volume, etc.
Chemical Changes
• Changes that result in new substances.
• Combustion, oxidation, decomposition, etc.
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Chemical Reactions (Chemical Change)
Brown, LeMay, Bursten, Murphy, Langford, Sagatys: Chemistry 2e © 2010 Pearson Australia
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Compounds
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Molecular Comparison of Substances and
Mixtures
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Separation of Mixtures
1. Distillation
Separates a
homogeneous
mixture on the
basis of differences
in boiling point.
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2. Filtration
Separates solid substances from liquids and solutions.
3.Chromatography
Separates substances on the basis of differences in solubility in
a solvent.
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Scientific Measurement
• Used to measure quantitative properties of matter
• SI (Système International d’Unités) units
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Metric System
• Prefixes convert the base units into units that are appropriate for
the item being measured.
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SI Units - Length and Mass
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SI Units - Temperature
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Temperature
Celsius
• Represented by °C
• Based on freezing point of water as 0°C and boiling point of
water as 100°C
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Temperature Conversions
K =°C+ 273.15
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Practice
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Derived SI Units Volume
• The most commonly used metric units for volume are the litre
(L) and the millilitre (mL).
• A litre is a cube 1 dm long on each side.
• A millilitre is a cube 1 cm long on each side.
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Derived SI Units Density
• Density is a physical property of a substance.
• Ratio of mass to volume
• It is determined through the following formula:
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Practice
• Calculate the density of a ruby which has a volume of 1.8 cm3
and a mass of 8.7g.
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Scientific notation
• Is used to write very large or very small numbers
• The width of a human hair (0.000 008 m) is written as 8 x 10-6 m
• A large number such as 4 500 000 s is written as 4.5 x 106 s
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Scientific notation
• A number written in scientific notation contains a coefficient and a
power of 10.
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Some Powers of Ten
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Practice
Select the correct scientific notation for each.
A. 0.000 0009
1) 9 x 107
2) 9 x 10-6
3) 0.9 x 10-6
B. 720 000
1) 7.2 x 105
2) 72 x 104
3) 7.2 x 10-4
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Known + Estimated Digits
In the length reported as 2.76 cm,
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Uncertainty in Measurements
• Different measuring devices have different uses and different
degrees of accuracy.
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Significant Figures
• All digits of a measured quantity, including the uncertain, are
called significant figures.
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Guidelines for significant figures
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Guidelines for significant figures
• All nonzero digits are significant
e.g. 123.45 has 5 significant figures
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Practice
• Determine the number of significant figures in each of
the following.
- 3.455 cm
- 0.00068 g
- 105 m
- 25.0 mL
- 0.10 mL
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Rounding off answers
In calculations
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Rounding off Procedure
1. Drop off the digit that follows if it is less than 5
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Addition and subtraction
When adding or subtracting, answers are rounded to the
least significant decimal place.
102.50 two digits after decimal point
+ 0.231 three digits after decimal point
102.731 round to 102.73
Addition and subtraction
2.097 – 0.12 = 1.977 = 1.98
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Multiplication and division
When multiplying or dividing,
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Exact numbers
• Exact numbers have an infinite number of significant figures.
Example: A coin issued after 1982 has a mass of 2.5 g. If we have three
such coins, the total mass is
3 x 2.5 g = 7.5 g
• In this case, 3 is an exact number and does not limit the number of significant
figures in the result.
= 6.66 cm
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Practice
Eg. 1 Calculate
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Describe accuracy and precision for each set
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Atomic Theory
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Dalton’s Postulates
John Dalton (1766 ~ 1844)
Dalton’s Atomic Theory
(1) Each element is composed of atoms
(2) All atoms of a given element are identical, but they are
different from the atoms of all other elements
(3) Atoms are neither created nor destroyed in chemical
reactions.
(4) Compounds are formed from chemical combination of two
or more atoms.
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The discovery of atomic structure
After Dalton’s atomic theory, not much of progress had been made and no one
had direct evidence for the existence of atom. Then, things started to change in
late 1800s.
• William Crooks (1832 ~ 1919): Cathode-ray tube (CRT) [1879]
• Į particles
• ȕ particles
• ܵUD\V
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Ernest Rutherford shot Į particles at a thin sheet of gold foil and
observed the pattern of scatter of the particles.
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Modern atomic structure
Properties of subatomic particles
• Every atom has an equal number of protons and electrons so that it has no electrical charge, the
atom is held together by force of Coulombic/ electrostatic attraction
• More than 99.99 % of atom mass is centred in the nucleus, where nucleons (protons) &
neutrons, are collectively bound together by strong nuclear force
Atomic Mass Unit (amu)
1 amu = 1/12 of the mass of carbon (12C) atom
= 1.66054 × 10-24 (g)
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Modern atomic structure
The characteristics of each atom are determined by the numbers of
proton, neutron and electrons.
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Atomic Numbers, Mass Numbers and
Isotopes
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Isotopes
• Atoms with identical atomic numbers (Z) but different mass
numbers (A), or atoms with the same number of protons which
differ only in the number of neutrons are called isotopes.
Ruthenium
39
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Atomic Mass
Atomic and molecular masses can be measured with great accuracy
with a mass spectrometer.
Atomic Mass Unit (amu) = 1.66054 × 10-24 g
Average Atomic Masses : Weighted average of all the isotopes of an element found in nature.
Example : Naturally occurring carbon is composed of 98.93% 12C and 1.07 % 13C. What is the
average mass of carbon?
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Practice:: Average Atomic Mass (commonly called
Atomic Mass)
• We use average masses in calculations, because we use large amounts of
atoms and molecules in the real world.
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Periodic Table
• A systematic catalogue of elements.
• Elements are arranged in order of atomic number.
If the elements are arranged in order of increasing atomic number, their chemical
properties are found to show a repeating, or periodic, pattern.
Alkali
Metal
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Periodic Table
• The rows are called periods.
• Nonmetals are on the right side of the periodic table (with the exception
of H).
• Metalloids border the stair-step line (with the exception of Al and Po).
Molecular Ionic
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Diatomic Molecules
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Picturing Molecules
Different representations of the methane (CH4) molecule.
Ball-and-stick model
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Space-filling model 69
Ions and Ionic Compounds
When atoms lose or gain electrons, they become ions.
Na+ Cl-
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Ions and Ionic Compounds
119Sn4+
52Cr6+
40Ca+
80Br-
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Ions and Ionic Compounds
Ionic Compounds : Cations (metals) and anions (non-metal)
combine to form ionic compounds
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Ions and Ionic Compounds
Ionic compounds :
(1) Ionic compounds are generally combination of metals and nonmetals
NOTE: Molecular compounds are generally composed of nonmetals only (H2O , CH3OH ,
CH3CH2Cl , …)
(2) Ionic compounds are represented by empirical formulas
їƵƐĞsimplest whole-number ratio of cations and anions
NOTE: There is no discrete (or isolated) molecule of NaCl
(3) Ionic compounds are always neutral. Therefore, the total positive
charge equals the total negative charge
Mg2+ and N3- form Mg3N2 : 3× (+2) + 2×(-3) = 0
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Ions and Ionic Compounds
Example : Find the empirical formula for the ionic compound made of
given cation and anion
Na, O ї
Al, O ї
Ca, O ї
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Naming Ions and Ionic Compounds
Note: if the subscripts are not in the lowest whole number ratio, simplify it,
e.g. Ca2O2 would become CaO.
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Naming Ions and Ionic Compounds
as the metal.
Na+ Æsodium ion, Zn+ Æzinc ion, Al3+ Æaluminum ion
NOTE: Ions formed from a single atom are called monatomic ions
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Naming Ions and Ionic Compounds
(2) If a metal can form different cations, the positive charge is indicated by a
Roman numerical in parenthesis following the name of the metal
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Naming Ions and Ionic Compounds
Names of Negative Ions (anion) :
(1) The names of monatomic anions are formed by replacing
the ending of the name of the element with –ide.
H- hydrogen їhydride ion, O2- oxygen їoxide ion,
NOTE: polyatomic anions with common names ending with –ide
OH- їhydroxide ion, CN- їcyanide ion
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Naming Ions and Ionic Compounds
NOTE: Oxyanions with the maximum number of oxygen's
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Names of Binary Molecular Compounds
(1) The name of the element further to the left in the periodic table
appear first. (NOTE: Oxygen is always written last except when
combined with fluorine.)
(2) If both elements are in the same group, the one having the higher
atomic number is named first
(3) The name of the second element is given an –ide ending
(4) Greek prefixes are used to indicate the number of atoms of each element
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Practice
Before you try to name a compound :
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Practice
Write down the chemical formulas for the following compounds
(1) Sodium Nitride,
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Practice
(1) NaClO :
(2) Fe2(CO3)3:
(3) SF6 :
(4) aluminium hydroxide :
(5) ammonium sulfate :
(6) NaH2PO4 :
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