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Larry Brown
Tom Holme
Larry Brown
Tom Holme
www.cengage.com/chemistry/brown
Jacqueline Bennett • SUNY Oneonta
Chapter 1
Introduction to Chemistry
2
Chapter Objectives
• Describe how chemistry and engineering helped transform
aluminum from a precious metal to an inexpensive structural
material.
• Explain the usefulness of the macroscopic, microscopic, and
symbolic perspectives in understanding chemical systems.
• Draw pictures to illustrate simple chemical phenomena (like
the differences among solids, liquids, and gases) on the
molecular scale.
3
Chapter Objectives
• Explain the difference between inductive and deductive
reasoning in your own words.
• Use appropriate ratios to convert measurements from one
unit to another.
• Express the results of calculations using the correct number
of significant figures.
4
Aluminum
• In the 19th century
aluminum was a rare and
precious metal.
• Pure aluminum never
occurs in nature
• Found in bauxite, an ore
• The now common use of
aluminum is due to
collaboration between
chemistry and engineering.
5
The Scientific Method
• Chemists use the scientific method to solve problems.
• Make observations of nature.
• Derive a hypothesis or build a model in response to
observations.
• Construct experiments to bolster or refute hypothesis or
model.
6
The Study of Chemistry
• The study of chemistry involves three levels of understanding,
or three perspectives.
• Macroscopic
• Microscopic
• Symbolic
7
The Macroscopic Perspective
• Matter is anything that has
mass and can be observed.
• Matter is observed through
two types of changes.
• Physical changes
• Chemical changes
8
The Macroscopic Perspective
• Physical properties are variables of matter that we can
measure without changing the identity of the substance being
observed.
• Aluminum metal is a highly malleable metal; it can
withstand large amounts of stress before it breaks or
crumbles.
• The density of an object is a ratio of its mass to its volume.
• Other physical properties include: mass, color, viscosity,
hardness, and temperature.
9
The Macroscopic Perspective
• Chemical properties are determined only by observing how a
substance changes its identity in chemical reactions.
• Pure aluminum metal reacts with acid, such as in soft
drinks, to form an aluminum salt and hydrogen gas
• The ability of a compound to burn in oxygen, or
combustion, is another chemical property.
• The degradation of metals in the presence of air and
moisture, or corrosion, is another common chemical
property.
10
The Macroscopic Perspective
• There are three phases of matter.
• Solids are hard and do not change their shapes easily at
ordinary temperatures.
• Liquids assume the shape of the portion of the container
they fill.
• Gases expand to occupy the entire volume of their
containers.
11
The Microscopic, or Particulate, Perspective
• Matter is composed of unimaginably small particles called
atoms that retain the chemical identity of the element they
represent.
• An element is composed of atoms with identical physical and
chemical properties.
• Molecules are groups of atoms held together by attractive
forces whose properties are distinguishable from those of the
individual elements.
12
The Microscopic Perspective
• Solid: particles maintain a regular ordered structure; maintains
size and shape.
• Liquid: particles remain close but no longer ordered; takes
shape of container.
• Gas: particles are widely separated and move independently
of one another; fills available volume of container.
13
The Microscopic Perspective
• During a physical
change, chemical
composition does not
change.
• Heating liquid water to
make gaseous water
(steam)
14
The Microscopic Perspective
• During a chemical change, a chemical reaction occurs that
changes the chemical composition of the matter involved.
• Using electricity to convert water into oxygen and
hydrogen molecules
15
Example Problem 1.1
• A candle suspended above boiling water could be used to test
a hypothesis about the chemical composition of the bubbles
that rise from boiling water. What would be observed if the
bubbles were composed of:
• water
• hydrogen
• oxygen
16
The Symbolic Representation
• Element abbreviations are
used to represent:
• pure aluminum, Al
• aluminum oxide, Al2O3
17
The Symbolic Representation
Particulate level
representation for
aluminum oxide, Al2O3, in
bauxite.
Particulate level
representation for
pure aluminum, Al.
18
The Science of Chemistry: Observations and Models
• Chemistry is an empirical science and is studied by:
• Measuring physical properties and observing chemical
reactions.
• Models are created to explain observations and organize
collected data.
19
Observations in Science
• Observations are recorded via measurements.
• Accuracy - how close the observed value is to the “true”
value.
• Precision - the spread in values obtained from
measurements; the reproducibility of values.
20
Observations in Science
• Measurements can have
poor precision and poor
accuracy.
• Darts are scattered
evenly across the
board.
21
Observations in Science
• Measurements can have
good precision and poor
accuracy.
• Darts are clustered
together.
• But darts are clustered
far from the bulls-eye.
22
Observations in Science
• Measurements can have
good precision and good
accuracy.
• Darts are clustered
together, and
• darts are clustered
close to or on the
bulls-eye.
23
Observations in Science
• Measurements contain one of two types of errors:
• Random Error - may make a measurement randomly too
high or too low. (e.g., variation associated with equipment
limitations)
• Systematic Error - may make a measurement consistently
too high or too low. (e.g., the presence of an impurity)
24
Interpreting Observations
• Inductive and deductive reasoning are used to interpret
collected data and observations.
• Inductive reasoning begins with a series of specific
observations and attempts to generalize to a larger,
more universal conclusion.
• Deductive reasoning takes two or more statements or
assertions and combines them so that a clear and
irrefutable conclusion can be drawn.
25
Models in Science
• Models refer to a largely empirical description.
• Gas pressure is proportional to temperature.
• Theories are explanations grounded in some more
fundamental principle or assumption about the behavior of a
system.
• Relationship between gas pressure and temperature
explained using kinetic energy.
• Laws are sufficiently refined, well tested, and widely
accepted theories.
26
Numbers and Measurements in Chemistry
• Chemists quantify data, expressing collected data with units
and significant figures.
• Units - designate the type of quantity measured.
• Prefixes - provide scale to a base unit.
• Significant Figures - indicate the amount of information
that is reliable when discussing a measurement.
27
Units
• The base unit designates
the type of quantity being
measured.
• SI units (from French
Système International) are
the base units of science.
• Some units comprise
combinations of these base
units and are termed
derived units
• 1 J = 1 kg m2
s-2
28
Units
• Prefixes are used with base units to report and understand
quantities of any size.
29
• Prefixes are based on multiples of 10.
SI Prefixes
30
Temperature
• Temperature is measured using the Fahrenheit, Celsius, and
Kelvin (absolute) temperature scales.
31
Temperature Scale Conversions
o
F = (1.8 × o
C) + 32
o
C = (o
F -32)/1.8
K = o
C + 273.15
o
C = K - 273.15
32
Numbers and Significant Figures
• Scientific notation is used to easily write very small and very
large numbers.
• Factor out powers of ten
54,000 = 5.4 ×104
0.000042 = 4.2 ×10−5
33
Numbers and Significant Figures
• All digits reported are considered significant except for certain types
of zeros.
• When a zero establishes the decimal place, it is not significant.
• 51,300 m (3 significant figures)
• 0.043 g (2 significant figures)
• A zero is significant when it follows a decimal point or when it
occurs between other significant figures.
• 4.30 mL (3 significant figures)
• 304.2 kg (4 significant figures)
• All numbers are significant when written in correct scientific
notation.
34
Example Problem 1.2
• An alloy contains 2.05% of some impurity. How many
significant figures are reported in this value?
35
Numbers and Significant Figures
• For calculated values, the number of significant figures should be
consistent with the data used in the calculation.
• For multiplication and division, the number of significant figures in a
result must be the same as the number of significant figures in the
factor with the fewest significant figures.
• For addition and subtraction, the number of significant figures are
determined from the position of the first uncertain digit.
0.24 kg × 4621 m = 1100 kg m or 1.1×103
kg m
4.882 m
+ 0.3 m
5.2 m
36
Example Problem 1.3
• Report the result for the indicated arithmetic operations using
the correct number of significant figures. Assume all values
are measurements and not exact numbers.
• 4.30 × 0.31
• 4.033 + 88.1
• 5.6/17.32
37
Numbers and Significant Figures
• When counting discrete objects, the result has no ambiguity.
Such measurements use exact numbers. They have infinite
significant figures.
• two pennies would be 2.000000…
• Exactly defined terms, such as metric prefixes, are also
considered exact numbers.
38
Problem Solving in Chemistry and Engineering
• There are several categories of problems:
• Calculations involving ratios
• Conceptual understanding of particulate level
• Visualization of phenomena on different levels
39
Using Ratios
• Ratios represent the relationship between two quantities and
can be expressed two ways.
Price =
$4.45
5.0 pounds
= $0.89 per pound
5.0 pounds
$4.45
= 1.1 pounds per dollar
40
Example Problem 1.4
• Suppose that your supermarket is offering 20-count shrimp for
$5.99 per pound. How much should you expect to pay for one
dozen shrimp?
41
Ratios in Chemistry Calculations
• Mass Density - ratio of an object’s mass to its volume.
• Temperature- and compound-specific
• Allows conversion between mass and volume.
• Units of measurement can be used to determine how to
write the appropriate ratio by “canceling” out; called
dimensional analysis or the factor-label method.
346 L ×
1000 mL
1 L
×
0.975 g
1 mL
= 3.37 x 105
g
42
Example Problem 1.5
• What is the wavelength, in meters, of orange light of
wavelength 615 nm?
43
Example Problem 1.6
• The density of water at 25ºC is 0.997 g per mL. A child’s
swimming pool holds 346 L of water at this temperature. What
mass of water is in the pool?
44
Conceptual Chemistry Problems
• Conceptual problems focus on the particulate
perspective of chemistry.
• Depictions of atoms and molecules are used to
visualize molecular phenomena.
45
Example Problem 1.7
• Draw a picture that shows what carbon dioxide
molecules might look like as a solid and as a gas.
46
Visualization in Chemistry
• Depictions of atoms and molecules provide one important tool
in the way chemistry is taught and learned.
• Digestion of bauxite ore with aqueous caustic soda,
separating the alumina from silica in ore.
47
Visualization in Chemistry
• These particulate level
illustrations provide a
simplified view of the atomic
scale process involved in
smelting aluminum.
48
Material Selection and Bicycle Frames
• Elastic modulus (a substance’s tendency to be deformed in
a nonpermanent manner), yield strength (point at which
deformation becomes permanent), and density of some
materials used in bicycle frames.

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Chapter01 130905233246-

  • 1. Larry Brown Tom Holme Larry Brown Tom Holme www.cengage.com/chemistry/brown Jacqueline Bennett • SUNY Oneonta Chapter 1 Introduction to Chemistry
  • 2. 2 Chapter Objectives • Describe how chemistry and engineering helped transform aluminum from a precious metal to an inexpensive structural material. • Explain the usefulness of the macroscopic, microscopic, and symbolic perspectives in understanding chemical systems. • Draw pictures to illustrate simple chemical phenomena (like the differences among solids, liquids, and gases) on the molecular scale.
  • 3. 3 Chapter Objectives • Explain the difference between inductive and deductive reasoning in your own words. • Use appropriate ratios to convert measurements from one unit to another. • Express the results of calculations using the correct number of significant figures.
  • 4. 4 Aluminum • In the 19th century aluminum was a rare and precious metal. • Pure aluminum never occurs in nature • Found in bauxite, an ore • The now common use of aluminum is due to collaboration between chemistry and engineering.
  • 5. 5 The Scientific Method • Chemists use the scientific method to solve problems. • Make observations of nature. • Derive a hypothesis or build a model in response to observations. • Construct experiments to bolster or refute hypothesis or model.
  • 6. 6 The Study of Chemistry • The study of chemistry involves three levels of understanding, or three perspectives. • Macroscopic • Microscopic • Symbolic
  • 7. 7 The Macroscopic Perspective • Matter is anything that has mass and can be observed. • Matter is observed through two types of changes. • Physical changes • Chemical changes
  • 8. 8 The Macroscopic Perspective • Physical properties are variables of matter that we can measure without changing the identity of the substance being observed. • Aluminum metal is a highly malleable metal; it can withstand large amounts of stress before it breaks or crumbles. • The density of an object is a ratio of its mass to its volume. • Other physical properties include: mass, color, viscosity, hardness, and temperature.
  • 9. 9 The Macroscopic Perspective • Chemical properties are determined only by observing how a substance changes its identity in chemical reactions. • Pure aluminum metal reacts with acid, such as in soft drinks, to form an aluminum salt and hydrogen gas • The ability of a compound to burn in oxygen, or combustion, is another chemical property. • The degradation of metals in the presence of air and moisture, or corrosion, is another common chemical property.
  • 10. 10 The Macroscopic Perspective • There are three phases of matter. • Solids are hard and do not change their shapes easily at ordinary temperatures. • Liquids assume the shape of the portion of the container they fill. • Gases expand to occupy the entire volume of their containers.
  • 11. 11 The Microscopic, or Particulate, Perspective • Matter is composed of unimaginably small particles called atoms that retain the chemical identity of the element they represent. • An element is composed of atoms with identical physical and chemical properties. • Molecules are groups of atoms held together by attractive forces whose properties are distinguishable from those of the individual elements.
  • 12. 12 The Microscopic Perspective • Solid: particles maintain a regular ordered structure; maintains size and shape. • Liquid: particles remain close but no longer ordered; takes shape of container. • Gas: particles are widely separated and move independently of one another; fills available volume of container.
  • 13. 13 The Microscopic Perspective • During a physical change, chemical composition does not change. • Heating liquid water to make gaseous water (steam)
  • 14. 14 The Microscopic Perspective • During a chemical change, a chemical reaction occurs that changes the chemical composition of the matter involved. • Using electricity to convert water into oxygen and hydrogen molecules
  • 15. 15 Example Problem 1.1 • A candle suspended above boiling water could be used to test a hypothesis about the chemical composition of the bubbles that rise from boiling water. What would be observed if the bubbles were composed of: • water • hydrogen • oxygen
  • 16. 16 The Symbolic Representation • Element abbreviations are used to represent: • pure aluminum, Al • aluminum oxide, Al2O3
  • 17. 17 The Symbolic Representation Particulate level representation for aluminum oxide, Al2O3, in bauxite. Particulate level representation for pure aluminum, Al.
  • 18. 18 The Science of Chemistry: Observations and Models • Chemistry is an empirical science and is studied by: • Measuring physical properties and observing chemical reactions. • Models are created to explain observations and organize collected data.
  • 19. 19 Observations in Science • Observations are recorded via measurements. • Accuracy - how close the observed value is to the “true” value. • Precision - the spread in values obtained from measurements; the reproducibility of values.
  • 20. 20 Observations in Science • Measurements can have poor precision and poor accuracy. • Darts are scattered evenly across the board.
  • 21. 21 Observations in Science • Measurements can have good precision and poor accuracy. • Darts are clustered together. • But darts are clustered far from the bulls-eye.
  • 22. 22 Observations in Science • Measurements can have good precision and good accuracy. • Darts are clustered together, and • darts are clustered close to or on the bulls-eye.
  • 23. 23 Observations in Science • Measurements contain one of two types of errors: • Random Error - may make a measurement randomly too high or too low. (e.g., variation associated with equipment limitations) • Systematic Error - may make a measurement consistently too high or too low. (e.g., the presence of an impurity)
  • 24. 24 Interpreting Observations • Inductive and deductive reasoning are used to interpret collected data and observations. • Inductive reasoning begins with a series of specific observations and attempts to generalize to a larger, more universal conclusion. • Deductive reasoning takes two or more statements or assertions and combines them so that a clear and irrefutable conclusion can be drawn.
  • 25. 25 Models in Science • Models refer to a largely empirical description. • Gas pressure is proportional to temperature. • Theories are explanations grounded in some more fundamental principle or assumption about the behavior of a system. • Relationship between gas pressure and temperature explained using kinetic energy. • Laws are sufficiently refined, well tested, and widely accepted theories.
  • 26. 26 Numbers and Measurements in Chemistry • Chemists quantify data, expressing collected data with units and significant figures. • Units - designate the type of quantity measured. • Prefixes - provide scale to a base unit. • Significant Figures - indicate the amount of information that is reliable when discussing a measurement.
  • 27. 27 Units • The base unit designates the type of quantity being measured. • SI units (from French Système International) are the base units of science. • Some units comprise combinations of these base units and are termed derived units • 1 J = 1 kg m2 s-2
  • 28. 28 Units • Prefixes are used with base units to report and understand quantities of any size.
  • 29. 29 • Prefixes are based on multiples of 10. SI Prefixes
  • 30. 30 Temperature • Temperature is measured using the Fahrenheit, Celsius, and Kelvin (absolute) temperature scales.
  • 31. 31 Temperature Scale Conversions o F = (1.8 × o C) + 32 o C = (o F -32)/1.8 K = o C + 273.15 o C = K - 273.15
  • 32. 32 Numbers and Significant Figures • Scientific notation is used to easily write very small and very large numbers. • Factor out powers of ten 54,000 = 5.4 ×104 0.000042 = 4.2 ×10−5
  • 33. 33 Numbers and Significant Figures • All digits reported are considered significant except for certain types of zeros. • When a zero establishes the decimal place, it is not significant. • 51,300 m (3 significant figures) • 0.043 g (2 significant figures) • A zero is significant when it follows a decimal point or when it occurs between other significant figures. • 4.30 mL (3 significant figures) • 304.2 kg (4 significant figures) • All numbers are significant when written in correct scientific notation.
  • 34. 34 Example Problem 1.2 • An alloy contains 2.05% of some impurity. How many significant figures are reported in this value?
  • 35. 35 Numbers and Significant Figures • For calculated values, the number of significant figures should be consistent with the data used in the calculation. • For multiplication and division, the number of significant figures in a result must be the same as the number of significant figures in the factor with the fewest significant figures. • For addition and subtraction, the number of significant figures are determined from the position of the first uncertain digit. 0.24 kg × 4621 m = 1100 kg m or 1.1×103 kg m 4.882 m + 0.3 m 5.2 m
  • 36. 36 Example Problem 1.3 • Report the result for the indicated arithmetic operations using the correct number of significant figures. Assume all values are measurements and not exact numbers. • 4.30 × 0.31 • 4.033 + 88.1 • 5.6/17.32
  • 37. 37 Numbers and Significant Figures • When counting discrete objects, the result has no ambiguity. Such measurements use exact numbers. They have infinite significant figures. • two pennies would be 2.000000… • Exactly defined terms, such as metric prefixes, are also considered exact numbers.
  • 38. 38 Problem Solving in Chemistry and Engineering • There are several categories of problems: • Calculations involving ratios • Conceptual understanding of particulate level • Visualization of phenomena on different levels
  • 39. 39 Using Ratios • Ratios represent the relationship between two quantities and can be expressed two ways. Price = $4.45 5.0 pounds = $0.89 per pound 5.0 pounds $4.45 = 1.1 pounds per dollar
  • 40. 40 Example Problem 1.4 • Suppose that your supermarket is offering 20-count shrimp for $5.99 per pound. How much should you expect to pay for one dozen shrimp?
  • 41. 41 Ratios in Chemistry Calculations • Mass Density - ratio of an object’s mass to its volume. • Temperature- and compound-specific • Allows conversion between mass and volume. • Units of measurement can be used to determine how to write the appropriate ratio by “canceling” out; called dimensional analysis or the factor-label method. 346 L × 1000 mL 1 L × 0.975 g 1 mL = 3.37 x 105 g
  • 42. 42 Example Problem 1.5 • What is the wavelength, in meters, of orange light of wavelength 615 nm?
  • 43. 43 Example Problem 1.6 • The density of water at 25ºC is 0.997 g per mL. A child’s swimming pool holds 346 L of water at this temperature. What mass of water is in the pool?
  • 44. 44 Conceptual Chemistry Problems • Conceptual problems focus on the particulate perspective of chemistry. • Depictions of atoms and molecules are used to visualize molecular phenomena.
  • 45. 45 Example Problem 1.7 • Draw a picture that shows what carbon dioxide molecules might look like as a solid and as a gas.
  • 46. 46 Visualization in Chemistry • Depictions of atoms and molecules provide one important tool in the way chemistry is taught and learned. • Digestion of bauxite ore with aqueous caustic soda, separating the alumina from silica in ore.
  • 47. 47 Visualization in Chemistry • These particulate level illustrations provide a simplified view of the atomic scale process involved in smelting aluminum.
  • 48. 48 Material Selection and Bicycle Frames • Elastic modulus (a substance’s tendency to be deformed in a nonpermanent manner), yield strength (point at which deformation becomes permanent), and density of some materials used in bicycle frames.