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Chapter 1:Fundamental Concepts
and Units of Measurement
Brady & Senese 5th Ed
2
Index
1.1. Chemistry is important for anyone studying the sciences
1.2. The scientific method helps us build models of nature
1.3 Matter is composed of elements, compounds, and
mixtures
1.4. Properties of matter can be classified in different ways
1.5 Measurements are essential to describe properties
1.6. Measurements always contain some uncertainty
1.7. Units can be converted using the factor-label method
1.8. Density is a useful intensive property
1.1. Chemistry is important for anyone studying the sciences 3
Chemistry and the Sciences
• Chemistry- the study of the composition of matter
and its transformations
• Matter- anything that takes up space and has mass
• Chemical reaction- change that results from the
interaction of matter.
1.2. The scientific method helps us build models of nature 4
Scientific Method : Getting Started
Observe a Phenomenon-accurately
describe something we see, taste, feel,
smell or hear
Pose A Question
To Explain The Phenomenon
Form a Hypothesis-a
tentative explanation of
the phenomenon
1.2. The scientific method helps us build models of nature 5
Scientific Method: Testing the Hypothesis
Experiment to Prove or Disprove
Hypothesis
If experiment proves
hypothesis,
form theory (theoretical model)
If experiment disproves
hypothesis,
Pose new question or hypothesis
Continue experimentation.
If results form pattern, considered
a law
1.2. The scientific method helps us build models of nature 6
Scientific Method Case Study:
The Process of Growth
• A child sees that a seed, when planted in soil,
watered, and exposed to sunlight, grows to form a
flower. He concludes that all living things require
sunlight, water, and burial in soil to grow.
• Build a case for rebuttal using the scientific
method.
1.2. The scientific method helps us build models of nature 7
Your Turn!
Which of the following is not a hypothesis
for the observed plant growth?
A. soil is necessary to all growth
B. light is essential to growth of the seed
C. water is required to allow growth
D. plants grow to a greater height if they
receive fertilizer
E. none of the above
1.2. The scientific method helps us build models of nature 8
Your Turn!
A chicken egg is buried, left in the sun, and watered.
A second egg is left above the soil, watered and left
in the sun. Would this prove that soil is necessary to
growth?
A. Yes
B. No
1.2. The scientific method helps us build models of nature 9
The Scientific Method- Evaluating The Data
A theory is an explanation (based on well-tested,
internally consistent experimental results) about
why the phenomenon may occur
 it should explain currently available data
 It should be as simple as possible
 It should clearly show underlying
connections
 It should accurately predict future behaviors
1.2. The scientific method helps us build models of nature 10
The Scientific Method is Cyclical
1.2. The scientific method helps us build models of nature 11
Atomic Theory Helps Us Visualize Matter
• Air inflates a balloon
 air must be composed of matter
 the matter is colliding with the walls
of the container.
• A leaf floats on water’s surface
 water is composed of particles that
occupy space
• A leaf falls through air, but rests
on water’s surface
 particles are closer in liquid than in
gases
1.2. The scientific method helps us build models of nature 12
Models Helps Us Visualize Matter
1.3. Matter is Composed of Elements, Compounds, and Mixtures 13
Changes in Matter
• Chemical change- a process that results in
the formation of a new substance
• Evidence? Formation of a new solid, new
liquid, new gas, temperature change, or an
unexpected color change
• Physical change- a process that results in
no new substance, but that may change the
state of those present, or the proportions
1.3. Matter is Composed of Elements, Compounds, and Mixtures 14
Learning Check: Chemical Or Physical Change?
Chemical Physical
Magnesium burns when heated
in a flame
Magnesium metal tarnishes in
air
Magnesium metal melts at
922K
Grape Kool-aid lightens when
water is added
1.3. Matter is Composed of Elements, Compounds, and Mixtures 15
Your Turn!
Which of the following is not a chemical change?
A. a match burns in air
B. ice melts in air
C. an aluminum door whitens in air
D. all of these
E. none of these
1.3. Matter is Composed of Elements, Compounds, and Mixtures 16
• Matter is either a pure substance or a mixture
• Mixtures may be separated using physical methods
such as chromatography, filtration, sieving
Matter Can Be Classified By Its Properties:
1.3. Matter is Composed of Elements, Compounds, and Mixtures 17
What Is An Element?
• Elements - substances that cannot be
decomposed into simpler substances
• shown on the periodic table as symbols:
“K” for potassium and “Na” for sodium
• made of identical atoms, either singly or in
groups
1.3. Matter is Composed of Elements, Compounds, and Mixtures 18
Weird Science
• Eleven symbols bear no resemblance to their English
names - their names are derived from other languages
• Some of these are used in naming, and these are
highlighted
Sb antimony stibium K potassium kalium
Cu copper cuprum Sn tin stannum
Au Gold aurum Na sodium natrium
Ag silver argentum W tungsten wolfram
Fe iron ferrum Hg mercury hydragyrum
Pb lead plumbum
1.3. Matter is Composed of Elements, Compounds, and Mixtures 19
What Is A Compound?
• Compounds - formed from two or more
atoms of different elements combined in a
fixed proportion
• Have different characteristics than the
elements that compose them
• Can be broken down into elements by
some chemical changes
1.3. Matter is Composed of Elements, Compounds, and Mixtures 20
Mixtures
• mixtures consist of varying
amounts of two or more
elements or compounds
• Homogeneous mixtures or
“solutions”- have the same
properties throughout the
sample
 Brass, tap water
• Heterogeneous mixtures-
consist of two or more phases
 Salad dressing, Coca-Cola ™
1.3. Matter is Composed of Elements, Compounds, and Mixtures 21
Learning Check: Classification
Sand Ice
(H2O)
Flour Table Salt
(NaCl)
Pure
Element
Compound
Molecule
Heterogeneous Mix
Homogeneous Mix
1.3. Matter is Composed of Elements, Compounds, and Mixtures 22
Your Turn!
• brass is pure
• natural peanut butter made only by
crushing peanuts is pure
• because blood cells can be distinguished
from plasma under a microscope, blood
is a heterogeneous mixture:
• True
• False
• True
• False
• True
• False
1.4. Properties of matter can be classified in different ways 23
Classification Of Matter By State
Classification by state is based on packing, motion,
and shape
 Solids have fixed shape and volume
 Liquids have fixed volume, but take the container shape
 Gases have to expand to fill the shape and volume of
the container
1.4. Properties of matter can be classified in different ways 24
Properties Of Matter
• Chemical properties describe the behavior
of the matter that leads to the formation of a
new substance: the "reactivity" of the
substance
• Physical properties can be observed about
the matter alone, without changing the
composition
1.4. Properties of matter can be classified in different ways 25
Learning Check: Chemical or Physical
Property?
Chemical Physical
Magnesium metal is grey
Magnesium metal tarnishes in air
Magnesium metal melts at 922K
Magnesium reacts violently with
hydrochloric acid
1.4. Properties of matter can be classified in different ways 26
Your Turn!
Which of the following is a chemical
property?
A. water is colorless
B. water reacts violently with solid Na metal
C. water dissolves table salt
D. all of these
E. none of these
1.4. Properties of matter can be classified in different ways 27
Intensive And Extensive Properties
• Intensive properties are independent of
sample size
 Examples: color, texture and temperature
• Extensive properties depend on sample size
 Examples: volume and mass
• Properties used to identify substances are
always intensive
 Density, color, and texture are often helpful in
identification, but temperature is not
1.5 Measurements are essential to describe properties 28
Measurements are Observations
• Qualitative observations are non-numerical-
- ask “what” or “how” or “why”
• Quantitative observations are numerical--
ask “how much” and are also called
measurements
• This course is general chemistry with
quantitative analysis
1.5 Measurements are essential to describe properties 29
Your turn!
Which of the following is a quantitative
observation?
A. the height of the plant
B. the mass of water added
C. the temperature of the day
D. all of the above
E. none of the above
1.5 Measurements are essential to describe properties 30
• Always involve a comparison
• Require units
• Involve numbers that are inexact (estimated).
This uncertainty is due to the limitations of
the observer and the instruments used
• In science, all digits in a measurement up to
and including the first estimated digit are
recorded
Measurements:
1.5 Measurements are essential to describe properties 31
Measurements and units
• In the U.S., we use the Imperial (USCS)
System
• The scientific community (and most of the
world) uses the metric system
• Variations in the metric system exist, thus a
standard system is used: International
System of Units (SI)
• SI units we will use now:
 Length (m) Mass (kg) Time (s)
Temperature (K)
1.5 Measurements are essential to describe properties 32
Measurement Formula SI Units
Area length × width m2
Volume length × width × height m3
Velocity distance/time m/s
Acceleration velocity/time m/s2
Density mass/volume kg/m3
Derived units
involve a combination of base units, including:
1.5 Measurements are essential to describe properties 33
Decimal multipliers
Prefix (Symbol) = Numerical Equivalent
• Giga ( G ) = 109
• Mega- ( M ) = 106
• kilo- ( k ) = 103
• centi- ( c ) = 10-2
• milli- ( m ) = 10-3
• micro- ( μ) = 10-6
• nano- ( n ) = 10-9
• pico ( p ) = 10-12
1.5 Measurements are essential to describe properties 34
Learning Check: Complete The Missing
Information
kg
10-12 g
nm
106 g
cL
109 Hz
10-9 m
10-2 L
pg
Mg
GHz
103 g
1.5 Measurements are essential to describe properties 35
Your Turn!
Identify the correct conversion:
A. Gm=109 m
B. 109 Gm = m
C. Gm = 10-9 m
D. none are correct
1.5 Measurements are essential to describe properties 36
You May Encounter Non-SI Metric Units:
measurement name symbol Value
length angstrom Å 10-10m
mass amu
metric ton
u
t
1.66054×10-27 kg
103 kg
time minute
hour
min
h
60 s
3600 s
volume liter L 1000 cm3
1.5 Measurements are essential to describe properties 37
Mass- Matter Content
USCS: oz (avdp.), lb, T
Metric: g
SI: kg
1.5 Measurements are essential to describe properties 38
Length
USCS: in, ft, yd, mi
Metric: L, cm3
SI: m
1.5 Measurements are essential to describe properties 39
Volume-bulk
• measured directly, using
equipment for
volumetric measure
• calculated using
dimensional (length)
information and
appropriate formulas.
1 cm3= 1mL
• USCS: fl. oz., pt., qt.,
gal
• Metric: L, cm3
• SI: m3
1.5 Measurements are essential to describe properties 40
Your Turn!
Which of the following is not a USCS unit?
A. ft.
B. m
C. gal.
D. T.
1.5 Measurements are essential to describe properties 41
Your Turn!
Which of the following is not a volume unit?
A. mL
B. qt
C. in3
D. cm
1.5 Measurements are essential to describe properties 42
Temperature
• USCS: °F
• Metric: °C
• SI: K
1.5 Measurements are essential to describe properties 43
Temperature Conversions
  







C
1
K
1
C
15
.
273
C
K 

t
T
F
32
C
5
F
9
C
F










 t
t
1.5 Measurements are essential to describe properties 44
Complete The Following:
• 13.5°C=? °F
• 27.50 °F =? °C
• -34.5 °F =?K
F
F
C
C
F
F
t





3
.
56
32
3
.
24
32
5
.
13
5
9












C
C
t
F
C
F
C
t
F
C
F
F
t
C
t
C
F
F
F
t
F
C
t
C
F
F
t

















50
.
2
9
5
1
32
50
.
27
9
5
1
32
5
9
32
32
5
9















 













 


















K
C
t
K
T
C
C
t
F
C
F
C
t
F
C
F
F
t
2
.
236
15
.
273
44
9
.
36
9
5
1
32
5
.
34
9
5
1
32


















 














 










1.5 Measurements are essential to describe properties 45
Your Turn!
Which of the following is the lowest temperature?
A. 300. K
B. 16 ºC
C. 55 ºF
D. they are the same
1.6. Measurements always contain some uncertainty 46
• Because each measurement involves an estimate,
measurements always have error.
• Record all measured numbers, including the first
estimated digit
• These digits are called significant digits or
significant figures
• Exact numbers have infinite significant digits
Measurement Error
1.6. Measurements always contain some uncertainty 47
Significant Digits In A Measurement Are
Limited By Instrument Precision
• Using the first thermometer, the
temperature is 21.3 ºC (3
significant digits)
• Using the more precise (second)
thermometer, the temperature is
21.32 ºC (4 significant digits)
1.6. Measurements always contain some uncertainty 48
• Errors-inherent error due to the equipment or
procedure
 Changing volume due to thermal expansion or contraction
(temperature changes)
 Improperly calibrated equipment
 procedural design allows variable measurements
• Mistakes-blunders that you know that you have made.
Do not use these data
 Spillage
 Incomplete procedures
 Reading scales incorrectly
 Using the measuring device incorrectly
Errors Arise From A Number Of Sources
Including:
1.6. Measurements always contain some uncertainty 49
Reducing Error:
• Errors can often be detected by making repeated
measurements
• Error can be reduced by calibrating equipment
• The average or mean reduces data variations: it
helps find a central value
1.6. Measurements always contain some uncertainty 50
• An accurate measurement is close to the true or
correct value, a “hole-in-one”
• A precise measurement is close to the average of a
series of repeated measurements
• When calibrated instruments are used properly, the
greater the number of significant figures, the greater
is the degree of precision for a given measurement
Accuracy vs. Precision
1.6. Measurements always contain some uncertainty 51
• Non-zero digits are significant
• Zeros between significant digits are significant
• Zeros to the right of non-zero digits in a number
that contains a decimal point are significant
(Trailing with a decimal point)
• Zeros to the left of the first nonzero digit are never
counted as significant (Leading)
• Zeros at the end of a number without a decimal
point are assumed not to be significant (Trailing
without a decimal place)
Rules For Significant Figures (Sig Figs)
1.6. Measurements always contain some uncertainty 52
Learning Check: How Many Significant
Figures Are There In The Following?
2.33 3
500.0 4
1000 1
.0500 3
1.6. Measurements always contain some uncertainty 53
Your Turn!
How many sig. figs. are there in the number 010.010?
A. 2
B. 3
C. 4
D. 5
E. none of these
1.6. Measurements always contain some uncertainty 54
Rules for combining measurements depend on the
type of operation performed:
• Multiplication and division
 The number of sig. figs in the answer should not be
greater than the number of sig. figs in the factor with
the fewest sig. figs
figs.)
sig.
(2
13
figs.)
sig.
(2
figs.)
sig.
(4
figs.)
sig.
(3
0.64
2.751
3.14




Measurements Limit The Precision Of
Calculated Results
1.6. Measurements always contain some uncertainty 55
Your Turn!
How many sig. figs. result from the following:
12.33 x 0.00002?
A. 2
B. 3
C. 4
D. 5
E. none of these
Only 1!
1.6. Measurements always contain some uncertainty 56
The answer should have the same number of decimal places as
the quantity with the fewest number of decimal places (least
precise)
3.247 ← 3 decimal places
41.36 ← 2 decimal places
+125.2 ← 1 decimal place
169.8 ← answer rounded to 1 decimal place
Addition and Subtraction
1.6. Measurements always contain some uncertainty 57
Your Turn!
How many sig. figs. result from the following:
10.33-0.0344?
A. 2
B. 3
C. 4
D. 5
E. none of these
1.6. Measurements always contain some uncertainty 58
Exact Numbers
• Numbers that come from definitions are exact and have
no uncertainty
• They can be assumed to contain an infinite number of
significant figures
1.6. Measurements always contain some uncertainty 59
Your Turn!
How many sig. figs. result from the following?
A. 2
B. 3
C. 4
D. 5
E. none of these
2.2
12.2
-
10.88)
x
(10.0
1.7 Units can be converted using the factor-label method 60
Unit Conversions
• Suppose we wish to convert 25 miles to km.
Further, we know that there are .6215 miles in a
km.
• We can assemble a ratio and solve this problem.
easy enough because we have a direct conversion
between the units
Often, we must piece together multiple steps and this
approach is impractical
1km
miles
0.6215
km
?
miles
25

1.7 Units can be converted using the factor-label method 61
Definitions of One
• Remember that 3 teaspoons (tsp) = 1 tablespoon
(Tbsp)
• Using the logic that a number divided by its
equivalent = 1, then it follows that:
• Clearly 3/1 is not 1, but the units make the
statement true.
• Thus we could multiply any number by either of
these fractions (1) and the number has the same
value.
1
3tsp
1Tbsp
and
1
1Tbsp
3tsp


1.7 Units can be converted using the factor-label method 62
Learning Check
Write two fractions from the following conversion factors
• 4 qt = 1 gal
• 8 fl oz=1 c
• 16 oz. = 1 lb
4 qt/ 1gal 1 gal/4 qt
8 fl oz / 1c and 1c/ 8 fl oz
16 oz./1 lb and 1 lb/16 oz.
1.7 Units can be converted using the factor-label method 63
Using Conversion Fractions
• Since we can multiply by “1” and the value remains
unchanged, we can multiply by these conversion
fractions to change the units of a measurement.
• For example, 12 in = 1 ft so the conversion of 3.5 ft
to in. can be done using one of these two conversion
fractions
1
5
.
3 ft
1
12in
1ft
and
1
1ft
12in














in
ft
in
42
1
12









1.7 Units can be converted using the factor-label method 64
Your Turn!
Given that 2.205 lb=1 kg, which of the following is an
appropriate conversion factor?
kg
1
lb
1
kg
2.205
lb
2.205
kg
1
lb
2.205
kg
2.205
lb
1 None of
these
E.
D.
C.
B.
A.
1.7 Units can be converted using the factor-label method 65
USCS Unit Conversions
Mass Volume Distance
16 oz. (avdp.) = 1 lb.
2000 lb. = 1 T.
3 tsp. = 1 Tbsp.
16 Tbsp. = 1 c.
2 c. = 1 pt.
2 pt. = 1 qt.
4 qt. = 1 gal.
8 fl. oz. = 1 c.
12 in. = 1 ft.
3 ft. = 1 yd.
1760 yd. = 1 mi.
1.7 Units can be converted using the factor-label method 66
USCS to Metric Metric to USCS
Length 1 in. = 2.54 cm 1 m = 39.37 in
1 yd = 0.9144 m 1 km = 0.6215 mi
1 mi = 1.609 km
Mass 1 lb = 453.6 g 1 kg = 2.205 lb
1 oz = 28.35 g
Volume 1 gal = 3.785 L 1 L = 1.0567 qt
1 qt = 946.4 mL
1 oz (fluid) = 29.6 mL
It is also useful to know that 1 mL = 1 cm3=1 cc
USCS And Metric Units Are Related Using “Critical
Links”
1.7 Units can be converted using the factor-label method 67
Building Conversion Factors in Unit
Conversions
1. Write the number to be converted as a fraction
(with units)
2. Identify the target units
3. Are the starting units in the same system as the
target?
 If not, you will need a critical link.
 USCS→USCS Conversions: Write down the
conversion factors from smallest to largest .
 metric →metric conversions: Write down the
definitions of all prefixed units.
1.7 Units can be converted using the factor-label method 68
Learning Check:
Write all conversion factors needed to convert
the following:
• 33 in to yd
• 450 c to gal
• 56 y to s
• 25 mph to ft/s
• 12 in.=1 ft
• 3 ft =1 yd
• 2 c.=1 pt.
• 2 pt.=1 qt.
• 4 qt.=1 gal.
• 60 s=1 min
• 60 min=1 h
• 24 h=1 da
• 365.25 da=1 y
• Distance: 3 ft=1 yd; 1760 yd=1 mi
• Time: 60 s=1 min; 60 min=1 h
1.7 Units can be converted using the factor-label method 69
Learning Check:
Write all conversion factors needed to convert
the following:
• 33 mm to km
• 450 cg to ng
• 56 µs to Ms
• 25 mL to nL
• mm=10-3 m
• km=103 m
• cg=10-2 g
• ng =10-9 g
• μs=10-6 s
• Ms=109 s
• mL=10-3 m
• nL=10-9 L
1.7 Units can be converted using the factor-label method 70
Learning Check:
Write Down All Conversion Factors Needed To Convert
The Following:
• 3.03 g to T
• 0.545 ft to km
• 25 mph to km/s
• Crit. Link: 453.6 g=1 lb
• US→US: 2000 lb = 1 T
• CL: 2.54 cm=1 in
• US→US: 12 in=1 ft
• m→m: cm=10-2 m; km=103 m
• Distance: CL: 2.54 cm =1 in
• US→US 12 in = 1 ft; 3 ft= 1 yd; 1760 yd = 1 mi;
• m →m: cm = 10-2 m; km= 103 m
Time:
60 s=1 min
60 min= 1 h
1.7 Units can be converted using the factor-label method 71
Building Conversion factors (cont).
4. Use the form of the conversion factor that allows
the units to cancel--they must be on opposite
levels of the fraction to cancel.
5. Continue adding conversion factors until the
units match the target units.
2nd Check- are all units written on the page two
times? If so, you have enough info to start the
problem.
1.7 Units can be converted using the factor-label method 72
Learning Check:
Convert the following:
• 3.03 g to tons
• 0.545 ft. to km
• 5.22 y to s
• 25 mph to km/s
• 3.34(10-6) T
• 1.66(10-4) km
• 1.65(108) s
• 1.1(10-2) km/s
1.7 Units can be converted using the factor-label method 73
Your Turn!
Given that 2.205 lb = 1 kg, what is the mass of 23.3
lb expressed in kg?
A. 51.4 kg
B. 0.0946 kg
C. 10.6 kg
D. none of these
1.7 Units can be converted using the factor-label method 74
Your Turn!
Given that 2.54 cm = 1 in, how many km are there in
25 ft?
A. 7.6 km
B. 0.10 km
C. 762 km
D. none of these 7.6(10-3) km!
1.8. Density is a useful intensive property 75
Density (d)
• intensive property defined as the ratio of an
object’s mass (m) to volume (v), d = m/v
• characteristic of pure substances at a specified
temperature
• Since most substances expand when heated,
densities decrease when heated.
• units : g/L for gases and g/mL for solids and
liquids.
1.8. Density is a useful intensive property 76
Density relates a sample mass and volume
• Blood has a density of 1.05 g/cm3
• We can say that 1.05 g of blood is equivalent to
1.00cm3
• Conversion factors can be constructed from this
equivalence, which could be used in the factor-label
method
blood
g
1.05
blood
cm
1.00
or
blood
cm
1.00
blood
g
1.05 3
3
1.8. Density is a useful intensive property 77
Learning Check:
A crash sounds from the lab- a large vial of mercury
has fallen from a broken shelf. We call the
hazardous materials team to report the spill, about
2.0 quarts of mercury. They ask for the mass- what
is it? (hint: d=13.69g/mL)
g
mL
g
L
mL
qt
L
qt
)
10
(
6
.
2
69
.
13
10
0567
.
1
1
1
0
.
2 4
3



 
78
Your Turn!
A glass bead with a mass of 5.96 g is dropped into a
beaker of water containing 10.2 mL. If the resulting
volume is 12.3 mL, what is the density of the bead?
A. 2.1 mL
B. 5.96 g
C. 2.8 g/mL
D. 0.35 g/mL

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1. ch01_Fundamental Concepts and Units of Measurement 2019.ppt

  • 1. 1 Chapter 1:Fundamental Concepts and Units of Measurement Brady & Senese 5th Ed
  • 2. 2 Index 1.1. Chemistry is important for anyone studying the sciences 1.2. The scientific method helps us build models of nature 1.3 Matter is composed of elements, compounds, and mixtures 1.4. Properties of matter can be classified in different ways 1.5 Measurements are essential to describe properties 1.6. Measurements always contain some uncertainty 1.7. Units can be converted using the factor-label method 1.8. Density is a useful intensive property
  • 3. 1.1. Chemistry is important for anyone studying the sciences 3 Chemistry and the Sciences • Chemistry- the study of the composition of matter and its transformations • Matter- anything that takes up space and has mass • Chemical reaction- change that results from the interaction of matter.
  • 4. 1.2. The scientific method helps us build models of nature 4 Scientific Method : Getting Started Observe a Phenomenon-accurately describe something we see, taste, feel, smell or hear Pose A Question To Explain The Phenomenon Form a Hypothesis-a tentative explanation of the phenomenon
  • 5. 1.2. The scientific method helps us build models of nature 5 Scientific Method: Testing the Hypothesis Experiment to Prove or Disprove Hypothesis If experiment proves hypothesis, form theory (theoretical model) If experiment disproves hypothesis, Pose new question or hypothesis Continue experimentation. If results form pattern, considered a law
  • 6. 1.2. The scientific method helps us build models of nature 6 Scientific Method Case Study: The Process of Growth • A child sees that a seed, when planted in soil, watered, and exposed to sunlight, grows to form a flower. He concludes that all living things require sunlight, water, and burial in soil to grow. • Build a case for rebuttal using the scientific method.
  • 7. 1.2. The scientific method helps us build models of nature 7 Your Turn! Which of the following is not a hypothesis for the observed plant growth? A. soil is necessary to all growth B. light is essential to growth of the seed C. water is required to allow growth D. plants grow to a greater height if they receive fertilizer E. none of the above
  • 8. 1.2. The scientific method helps us build models of nature 8 Your Turn! A chicken egg is buried, left in the sun, and watered. A second egg is left above the soil, watered and left in the sun. Would this prove that soil is necessary to growth? A. Yes B. No
  • 9. 1.2. The scientific method helps us build models of nature 9 The Scientific Method- Evaluating The Data A theory is an explanation (based on well-tested, internally consistent experimental results) about why the phenomenon may occur  it should explain currently available data  It should be as simple as possible  It should clearly show underlying connections  It should accurately predict future behaviors
  • 10. 1.2. The scientific method helps us build models of nature 10 The Scientific Method is Cyclical
  • 11. 1.2. The scientific method helps us build models of nature 11 Atomic Theory Helps Us Visualize Matter • Air inflates a balloon  air must be composed of matter  the matter is colliding with the walls of the container. • A leaf floats on water’s surface  water is composed of particles that occupy space • A leaf falls through air, but rests on water’s surface  particles are closer in liquid than in gases
  • 12. 1.2. The scientific method helps us build models of nature 12 Models Helps Us Visualize Matter
  • 13. 1.3. Matter is Composed of Elements, Compounds, and Mixtures 13 Changes in Matter • Chemical change- a process that results in the formation of a new substance • Evidence? Formation of a new solid, new liquid, new gas, temperature change, or an unexpected color change • Physical change- a process that results in no new substance, but that may change the state of those present, or the proportions
  • 14. 1.3. Matter is Composed of Elements, Compounds, and Mixtures 14 Learning Check: Chemical Or Physical Change? Chemical Physical Magnesium burns when heated in a flame Magnesium metal tarnishes in air Magnesium metal melts at 922K Grape Kool-aid lightens when water is added
  • 15. 1.3. Matter is Composed of Elements, Compounds, and Mixtures 15 Your Turn! Which of the following is not a chemical change? A. a match burns in air B. ice melts in air C. an aluminum door whitens in air D. all of these E. none of these
  • 16. 1.3. Matter is Composed of Elements, Compounds, and Mixtures 16 • Matter is either a pure substance or a mixture • Mixtures may be separated using physical methods such as chromatography, filtration, sieving Matter Can Be Classified By Its Properties:
  • 17. 1.3. Matter is Composed of Elements, Compounds, and Mixtures 17 What Is An Element? • Elements - substances that cannot be decomposed into simpler substances • shown on the periodic table as symbols: “K” for potassium and “Na” for sodium • made of identical atoms, either singly or in groups
  • 18. 1.3. Matter is Composed of Elements, Compounds, and Mixtures 18 Weird Science • Eleven symbols bear no resemblance to their English names - their names are derived from other languages • Some of these are used in naming, and these are highlighted Sb antimony stibium K potassium kalium Cu copper cuprum Sn tin stannum Au Gold aurum Na sodium natrium Ag silver argentum W tungsten wolfram Fe iron ferrum Hg mercury hydragyrum Pb lead plumbum
  • 19. 1.3. Matter is Composed of Elements, Compounds, and Mixtures 19 What Is A Compound? • Compounds - formed from two or more atoms of different elements combined in a fixed proportion • Have different characteristics than the elements that compose them • Can be broken down into elements by some chemical changes
  • 20. 1.3. Matter is Composed of Elements, Compounds, and Mixtures 20 Mixtures • mixtures consist of varying amounts of two or more elements or compounds • Homogeneous mixtures or “solutions”- have the same properties throughout the sample  Brass, tap water • Heterogeneous mixtures- consist of two or more phases  Salad dressing, Coca-Cola ™
  • 21. 1.3. Matter is Composed of Elements, Compounds, and Mixtures 21 Learning Check: Classification Sand Ice (H2O) Flour Table Salt (NaCl) Pure Element Compound Molecule Heterogeneous Mix Homogeneous Mix
  • 22. 1.3. Matter is Composed of Elements, Compounds, and Mixtures 22 Your Turn! • brass is pure • natural peanut butter made only by crushing peanuts is pure • because blood cells can be distinguished from plasma under a microscope, blood is a heterogeneous mixture: • True • False • True • False • True • False
  • 23. 1.4. Properties of matter can be classified in different ways 23 Classification Of Matter By State Classification by state is based on packing, motion, and shape  Solids have fixed shape and volume  Liquids have fixed volume, but take the container shape  Gases have to expand to fill the shape and volume of the container
  • 24. 1.4. Properties of matter can be classified in different ways 24 Properties Of Matter • Chemical properties describe the behavior of the matter that leads to the formation of a new substance: the "reactivity" of the substance • Physical properties can be observed about the matter alone, without changing the composition
  • 25. 1.4. Properties of matter can be classified in different ways 25 Learning Check: Chemical or Physical Property? Chemical Physical Magnesium metal is grey Magnesium metal tarnishes in air Magnesium metal melts at 922K Magnesium reacts violently with hydrochloric acid
  • 26. 1.4. Properties of matter can be classified in different ways 26 Your Turn! Which of the following is a chemical property? A. water is colorless B. water reacts violently with solid Na metal C. water dissolves table salt D. all of these E. none of these
  • 27. 1.4. Properties of matter can be classified in different ways 27 Intensive And Extensive Properties • Intensive properties are independent of sample size  Examples: color, texture and temperature • Extensive properties depend on sample size  Examples: volume and mass • Properties used to identify substances are always intensive  Density, color, and texture are often helpful in identification, but temperature is not
  • 28. 1.5 Measurements are essential to describe properties 28 Measurements are Observations • Qualitative observations are non-numerical- - ask “what” or “how” or “why” • Quantitative observations are numerical-- ask “how much” and are also called measurements • This course is general chemistry with quantitative analysis
  • 29. 1.5 Measurements are essential to describe properties 29 Your turn! Which of the following is a quantitative observation? A. the height of the plant B. the mass of water added C. the temperature of the day D. all of the above E. none of the above
  • 30. 1.5 Measurements are essential to describe properties 30 • Always involve a comparison • Require units • Involve numbers that are inexact (estimated). This uncertainty is due to the limitations of the observer and the instruments used • In science, all digits in a measurement up to and including the first estimated digit are recorded Measurements:
  • 31. 1.5 Measurements are essential to describe properties 31 Measurements and units • In the U.S., we use the Imperial (USCS) System • The scientific community (and most of the world) uses the metric system • Variations in the metric system exist, thus a standard system is used: International System of Units (SI) • SI units we will use now:  Length (m) Mass (kg) Time (s) Temperature (K)
  • 32. 1.5 Measurements are essential to describe properties 32 Measurement Formula SI Units Area length × width m2 Volume length × width × height m3 Velocity distance/time m/s Acceleration velocity/time m/s2 Density mass/volume kg/m3 Derived units involve a combination of base units, including:
  • 33. 1.5 Measurements are essential to describe properties 33 Decimal multipliers Prefix (Symbol) = Numerical Equivalent • Giga ( G ) = 109 • Mega- ( M ) = 106 • kilo- ( k ) = 103 • centi- ( c ) = 10-2 • milli- ( m ) = 10-3 • micro- ( μ) = 10-6 • nano- ( n ) = 10-9 • pico ( p ) = 10-12
  • 34. 1.5 Measurements are essential to describe properties 34 Learning Check: Complete The Missing Information kg 10-12 g nm 106 g cL 109 Hz 10-9 m 10-2 L pg Mg GHz 103 g
  • 35. 1.5 Measurements are essential to describe properties 35 Your Turn! Identify the correct conversion: A. Gm=109 m B. 109 Gm = m C. Gm = 10-9 m D. none are correct
  • 36. 1.5 Measurements are essential to describe properties 36 You May Encounter Non-SI Metric Units: measurement name symbol Value length angstrom Å 10-10m mass amu metric ton u t 1.66054×10-27 kg 103 kg time minute hour min h 60 s 3600 s volume liter L 1000 cm3
  • 37. 1.5 Measurements are essential to describe properties 37 Mass- Matter Content USCS: oz (avdp.), lb, T Metric: g SI: kg
  • 38. 1.5 Measurements are essential to describe properties 38 Length USCS: in, ft, yd, mi Metric: L, cm3 SI: m
  • 39. 1.5 Measurements are essential to describe properties 39 Volume-bulk • measured directly, using equipment for volumetric measure • calculated using dimensional (length) information and appropriate formulas. 1 cm3= 1mL • USCS: fl. oz., pt., qt., gal • Metric: L, cm3 • SI: m3
  • 40. 1.5 Measurements are essential to describe properties 40 Your Turn! Which of the following is not a USCS unit? A. ft. B. m C. gal. D. T.
  • 41. 1.5 Measurements are essential to describe properties 41 Your Turn! Which of the following is not a volume unit? A. mL B. qt C. in3 D. cm
  • 42. 1.5 Measurements are essential to describe properties 42 Temperature • USCS: °F • Metric: °C • SI: K
  • 43. 1.5 Measurements are essential to describe properties 43 Temperature Conversions           C 1 K 1 C 15 . 273 C K   t T F 32 C 5 F 9 C F            t t
  • 44. 1.5 Measurements are essential to describe properties 44 Complete The Following: • 13.5°C=? °F • 27.50 °F =? °C • -34.5 °F =?K F F C C F F t      3 . 56 32 3 . 24 32 5 . 13 5 9             C C t F C F C t F C F F t C t C F F F t F C t C F F t                  50 . 2 9 5 1 32 50 . 27 9 5 1 32 5 9 32 32 5 9                                                   K C t K T C C t F C F C t F C F F t 2 . 236 15 . 273 44 9 . 36 9 5 1 32 5 . 34 9 5 1 32                                              
  • 45. 1.5 Measurements are essential to describe properties 45 Your Turn! Which of the following is the lowest temperature? A. 300. K B. 16 ºC C. 55 ºF D. they are the same
  • 46. 1.6. Measurements always contain some uncertainty 46 • Because each measurement involves an estimate, measurements always have error. • Record all measured numbers, including the first estimated digit • These digits are called significant digits or significant figures • Exact numbers have infinite significant digits Measurement Error
  • 47. 1.6. Measurements always contain some uncertainty 47 Significant Digits In A Measurement Are Limited By Instrument Precision • Using the first thermometer, the temperature is 21.3 ºC (3 significant digits) • Using the more precise (second) thermometer, the temperature is 21.32 ºC (4 significant digits)
  • 48. 1.6. Measurements always contain some uncertainty 48 • Errors-inherent error due to the equipment or procedure  Changing volume due to thermal expansion or contraction (temperature changes)  Improperly calibrated equipment  procedural design allows variable measurements • Mistakes-blunders that you know that you have made. Do not use these data  Spillage  Incomplete procedures  Reading scales incorrectly  Using the measuring device incorrectly Errors Arise From A Number Of Sources Including:
  • 49. 1.6. Measurements always contain some uncertainty 49 Reducing Error: • Errors can often be detected by making repeated measurements • Error can be reduced by calibrating equipment • The average or mean reduces data variations: it helps find a central value
  • 50. 1.6. Measurements always contain some uncertainty 50 • An accurate measurement is close to the true or correct value, a “hole-in-one” • A precise measurement is close to the average of a series of repeated measurements • When calibrated instruments are used properly, the greater the number of significant figures, the greater is the degree of precision for a given measurement Accuracy vs. Precision
  • 51. 1.6. Measurements always contain some uncertainty 51 • Non-zero digits are significant • Zeros between significant digits are significant • Zeros to the right of non-zero digits in a number that contains a decimal point are significant (Trailing with a decimal point) • Zeros to the left of the first nonzero digit are never counted as significant (Leading) • Zeros at the end of a number without a decimal point are assumed not to be significant (Trailing without a decimal place) Rules For Significant Figures (Sig Figs)
  • 52. 1.6. Measurements always contain some uncertainty 52 Learning Check: How Many Significant Figures Are There In The Following? 2.33 3 500.0 4 1000 1 .0500 3
  • 53. 1.6. Measurements always contain some uncertainty 53 Your Turn! How many sig. figs. are there in the number 010.010? A. 2 B. 3 C. 4 D. 5 E. none of these
  • 54. 1.6. Measurements always contain some uncertainty 54 Rules for combining measurements depend on the type of operation performed: • Multiplication and division  The number of sig. figs in the answer should not be greater than the number of sig. figs in the factor with the fewest sig. figs figs.) sig. (2 13 figs.) sig. (2 figs.) sig. (4 figs.) sig. (3 0.64 2.751 3.14     Measurements Limit The Precision Of Calculated Results
  • 55. 1.6. Measurements always contain some uncertainty 55 Your Turn! How many sig. figs. result from the following: 12.33 x 0.00002? A. 2 B. 3 C. 4 D. 5 E. none of these Only 1!
  • 56. 1.6. Measurements always contain some uncertainty 56 The answer should have the same number of decimal places as the quantity with the fewest number of decimal places (least precise) 3.247 ← 3 decimal places 41.36 ← 2 decimal places +125.2 ← 1 decimal place 169.8 ← answer rounded to 1 decimal place Addition and Subtraction
  • 57. 1.6. Measurements always contain some uncertainty 57 Your Turn! How many sig. figs. result from the following: 10.33-0.0344? A. 2 B. 3 C. 4 D. 5 E. none of these
  • 58. 1.6. Measurements always contain some uncertainty 58 Exact Numbers • Numbers that come from definitions are exact and have no uncertainty • They can be assumed to contain an infinite number of significant figures
  • 59. 1.6. Measurements always contain some uncertainty 59 Your Turn! How many sig. figs. result from the following? A. 2 B. 3 C. 4 D. 5 E. none of these 2.2 12.2 - 10.88) x (10.0
  • 60. 1.7 Units can be converted using the factor-label method 60 Unit Conversions • Suppose we wish to convert 25 miles to km. Further, we know that there are .6215 miles in a km. • We can assemble a ratio and solve this problem. easy enough because we have a direct conversion between the units Often, we must piece together multiple steps and this approach is impractical 1km miles 0.6215 km ? miles 25 
  • 61. 1.7 Units can be converted using the factor-label method 61 Definitions of One • Remember that 3 teaspoons (tsp) = 1 tablespoon (Tbsp) • Using the logic that a number divided by its equivalent = 1, then it follows that: • Clearly 3/1 is not 1, but the units make the statement true. • Thus we could multiply any number by either of these fractions (1) and the number has the same value. 1 3tsp 1Tbsp and 1 1Tbsp 3tsp  
  • 62. 1.7 Units can be converted using the factor-label method 62 Learning Check Write two fractions from the following conversion factors • 4 qt = 1 gal • 8 fl oz=1 c • 16 oz. = 1 lb 4 qt/ 1gal 1 gal/4 qt 8 fl oz / 1c and 1c/ 8 fl oz 16 oz./1 lb and 1 lb/16 oz.
  • 63. 1.7 Units can be converted using the factor-label method 63 Using Conversion Fractions • Since we can multiply by “1” and the value remains unchanged, we can multiply by these conversion fractions to change the units of a measurement. • For example, 12 in = 1 ft so the conversion of 3.5 ft to in. can be done using one of these two conversion fractions 1 5 . 3 ft 1 12in 1ft and 1 1ft 12in               in ft in 42 1 12         
  • 64. 1.7 Units can be converted using the factor-label method 64 Your Turn! Given that 2.205 lb=1 kg, which of the following is an appropriate conversion factor? kg 1 lb 1 kg 2.205 lb 2.205 kg 1 lb 2.205 kg 2.205 lb 1 None of these E. D. C. B. A.
  • 65. 1.7 Units can be converted using the factor-label method 65 USCS Unit Conversions Mass Volume Distance 16 oz. (avdp.) = 1 lb. 2000 lb. = 1 T. 3 tsp. = 1 Tbsp. 16 Tbsp. = 1 c. 2 c. = 1 pt. 2 pt. = 1 qt. 4 qt. = 1 gal. 8 fl. oz. = 1 c. 12 in. = 1 ft. 3 ft. = 1 yd. 1760 yd. = 1 mi.
  • 66. 1.7 Units can be converted using the factor-label method 66 USCS to Metric Metric to USCS Length 1 in. = 2.54 cm 1 m = 39.37 in 1 yd = 0.9144 m 1 km = 0.6215 mi 1 mi = 1.609 km Mass 1 lb = 453.6 g 1 kg = 2.205 lb 1 oz = 28.35 g Volume 1 gal = 3.785 L 1 L = 1.0567 qt 1 qt = 946.4 mL 1 oz (fluid) = 29.6 mL It is also useful to know that 1 mL = 1 cm3=1 cc USCS And Metric Units Are Related Using “Critical Links”
  • 67. 1.7 Units can be converted using the factor-label method 67 Building Conversion Factors in Unit Conversions 1. Write the number to be converted as a fraction (with units) 2. Identify the target units 3. Are the starting units in the same system as the target?  If not, you will need a critical link.  USCS→USCS Conversions: Write down the conversion factors from smallest to largest .  metric →metric conversions: Write down the definitions of all prefixed units.
  • 68. 1.7 Units can be converted using the factor-label method 68 Learning Check: Write all conversion factors needed to convert the following: • 33 in to yd • 450 c to gal • 56 y to s • 25 mph to ft/s • 12 in.=1 ft • 3 ft =1 yd • 2 c.=1 pt. • 2 pt.=1 qt. • 4 qt.=1 gal. • 60 s=1 min • 60 min=1 h • 24 h=1 da • 365.25 da=1 y • Distance: 3 ft=1 yd; 1760 yd=1 mi • Time: 60 s=1 min; 60 min=1 h
  • 69. 1.7 Units can be converted using the factor-label method 69 Learning Check: Write all conversion factors needed to convert the following: • 33 mm to km • 450 cg to ng • 56 µs to Ms • 25 mL to nL • mm=10-3 m • km=103 m • cg=10-2 g • ng =10-9 g • μs=10-6 s • Ms=109 s • mL=10-3 m • nL=10-9 L
  • 70. 1.7 Units can be converted using the factor-label method 70 Learning Check: Write Down All Conversion Factors Needed To Convert The Following: • 3.03 g to T • 0.545 ft to km • 25 mph to km/s • Crit. Link: 453.6 g=1 lb • US→US: 2000 lb = 1 T • CL: 2.54 cm=1 in • US→US: 12 in=1 ft • m→m: cm=10-2 m; km=103 m • Distance: CL: 2.54 cm =1 in • US→US 12 in = 1 ft; 3 ft= 1 yd; 1760 yd = 1 mi; • m →m: cm = 10-2 m; km= 103 m Time: 60 s=1 min 60 min= 1 h
  • 71. 1.7 Units can be converted using the factor-label method 71 Building Conversion factors (cont). 4. Use the form of the conversion factor that allows the units to cancel--they must be on opposite levels of the fraction to cancel. 5. Continue adding conversion factors until the units match the target units. 2nd Check- are all units written on the page two times? If so, you have enough info to start the problem.
  • 72. 1.7 Units can be converted using the factor-label method 72 Learning Check: Convert the following: • 3.03 g to tons • 0.545 ft. to km • 5.22 y to s • 25 mph to km/s • 3.34(10-6) T • 1.66(10-4) km • 1.65(108) s • 1.1(10-2) km/s
  • 73. 1.7 Units can be converted using the factor-label method 73 Your Turn! Given that 2.205 lb = 1 kg, what is the mass of 23.3 lb expressed in kg? A. 51.4 kg B. 0.0946 kg C. 10.6 kg D. none of these
  • 74. 1.7 Units can be converted using the factor-label method 74 Your Turn! Given that 2.54 cm = 1 in, how many km are there in 25 ft? A. 7.6 km B. 0.10 km C. 762 km D. none of these 7.6(10-3) km!
  • 75. 1.8. Density is a useful intensive property 75 Density (d) • intensive property defined as the ratio of an object’s mass (m) to volume (v), d = m/v • characteristic of pure substances at a specified temperature • Since most substances expand when heated, densities decrease when heated. • units : g/L for gases and g/mL for solids and liquids.
  • 76. 1.8. Density is a useful intensive property 76 Density relates a sample mass and volume • Blood has a density of 1.05 g/cm3 • We can say that 1.05 g of blood is equivalent to 1.00cm3 • Conversion factors can be constructed from this equivalence, which could be used in the factor-label method blood g 1.05 blood cm 1.00 or blood cm 1.00 blood g 1.05 3 3
  • 77. 1.8. Density is a useful intensive property 77 Learning Check: A crash sounds from the lab- a large vial of mercury has fallen from a broken shelf. We call the hazardous materials team to report the spill, about 2.0 quarts of mercury. They ask for the mass- what is it? (hint: d=13.69g/mL) g mL g L mL qt L qt ) 10 ( 6 . 2 69 . 13 10 0567 . 1 1 1 0 . 2 4 3     
  • 78. 78 Your Turn! A glass bead with a mass of 5.96 g is dropped into a beaker of water containing 10.2 mL. If the resulting volume is 12.3 mL, what is the density of the bead? A. 2.1 mL B. 5.96 g C. 2.8 g/mL D. 0.35 g/mL