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Chemical Foundations

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Title: Chemical Foundations


1
Chemical Foundations
  • Chapter 1

2
Chemistry
  • Chemistry deals with situations in which the
    nature of a substance is changed by altering its
    composition so that entirely new substances are
    synthesized or particular properties of existing
    substances are enhanced.

3
Science
  • Science is both a noun and a verb.
  • Science is a body of knowledge and a method of
    adding to that body of knowledge.

4
Steps in the Scientific Method
  • 1. Observations
  • - quantitative - measurement involves a
    number and a unit.
  • -? qualitative
  • 2. Formulating hypotheses
  • -? possible explanation for the observation
  • 3. Performing experiments
  • -? gathering new information to decide
  • whether the hypothesis is valid

5
Outcomes Over the Long-Term
  • Theory (Model)
  • -? A set of tested hypotheses that give an
  • overall explanation of some natural phenomenon.
  • Natural Law
  • - The same observation applies to many
  • different systems
  • - ?Example - Law of Conservation of Mass

6
Law vs. Theory
  • A law summarizes what happens
  • a theory (model) is an attempt to explain why it
    happens.

7
The various parts of the scientific method.
8
Problems of the Scientific Method
  • Scientists must be objective when using the
    scientific method. The scientific method is
    affected by
  • profit motives religious beliefs
  • wars misinterpretation of data
  • budgets emotions
  • fads prejudices
  • politics peer pressure

9
Nature of Measurement
  • Measurement - quantitative observation
    consisting of 2 parts
  • Part 1 - number
  • Part 2 - scale (unit)
  • Examples
  • 20 grams
  • 6.63 ? ????? Joule seconds

10
International System(le Système International)
  • Based on metric system and units derived from
    metric system.

11
The Fundamental SI Units
12
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13
One liter is defined as a cubic decimeter and 1
mL is one cubic centimeter.
14
Common types of laboratory equipment used to
measure liquid volume.
15
Mass Weight
  • Mass is a measure of the resistance of an object
    to a change in its state of motion -- a constant.
  • Weight is the measure of the pull of gravity on
    an object and varies with the objects location.

16
Uncertainty in Measurement
  • A digit that must be estimated is called
    uncertain. A measurement always has some degree
    of uncertainty.

17
Measurement of volume using a buret. The volume
is read at the bottom of the meniscus.
18
Precision and Accuracy
  • Accuracy refers to the agreement of a particular
    value with the true value.
  • Precision refers to the degree of agreement
    among several elements of the same quantity.

19
a) is neither precise nor accurate, b) is precise
but not accurate (small random, large systematic
errors) c) both precise and accurate (small
random, no systematic errors.
20
Types of Error
  • Random Error (Indeterminate Error) - measurement
    has an equal probability of being high or low.
  • Systematic Error (Determinate Error) - Occurs in
    the same direction each time (high or low), often
    resulting from poor technique.

21
Accuracy
  • Sample Exercise 1.2 on page 13.
  • Trial Graduated Cylinder Buret
  • 1 25 mL 26.54 mL
  • 2 25 mL 26.51 mL
  • 3 25 mL 26.60 mL
  • 4 25 mL 26.49 mL
  • 5 25 mL 26.57 mL
  • Average 25 mL 26.54 mL
  • Which is more accurate?
  • Graduated cylinder produces systematic error
    --value is too low.

Buret
22
Exponential Notation
  • Also called scientific notation and powers of ten
    notation. Exponential notation has two
    advantages
  • the number of significant digits can easily be
    indicated
  • fewer zeros are needed to write a very large or
    very small number.

23
Rules for Counting Significant Figures - Overview
  • 1. Nonzero integers
  • 2. Zeros
  • - leading zeros
  • - captive zeros
  • - trailing zeros
  • 3. Exact numbers

24
Rules for Counting Significant Figures - Details
  • Nonzero integers always count as significant
    figures.
  • 3456 has
  • 4 sig figs.

25
Rules for Counting Significant Figures - Details
  • Zeros
  • - Leading zeros do not count as
  • significant figures.
  • 0.0486 has
  • 3 sig figs.

26
Rules for Counting Significant Figures - Details
  • Zeros
  • - Captive zeros always count as
  • significant figures.
  • 16.07 has
  • 4 sig figs.

27
Rules for Counting Significant Figures - Details
  • Zeros
  • -? Trailing zeros are significant only
  • if the number contains a decimal point.
  • 9.300 has
  • 4 sig figs.

28
Rules for Counting Significant Figures - Details
  • Exact numbers have an infinite number of
    significant figures. Can come from counting or
    definition.
  • 15 atoms
  • 1 inch 2.54 cm, exactly

29
Rules for Significant Figures in Mathematical
Operations
  • Multiplication and Division sig figs in the
    result equals the number in the least precise
    measurement used in the calculation.
  • 6.38 ? 2.0
  • 12.76 ? 13 (2 sig figs)

30
Rules for Significant Figures in Mathematical
Operations
  • Addition and Subtraction sig figs in the
    result equals the number of decimal places in the
    least precise measurement.
  • 6.8 11.934
  • 18.734 ? 18.7 (3 sig figs)

31
Rules for Rounding
  • 1. In a series of calculations, carry the extra
    digits through to the final result, then round.
  • 2. If the digit to be removed
  • a. is less than five, the preceding digit stays
    the same.
  • b. is equal to or greater than five, the
    preceding digit is increased by 1.

32
Dimensional Analysis
  • Also called unit cancellation is a method of
    solving problems by using unit factors to change
    from one unit to another.
  • Unit factor -- the unit that you have goes on
    bottom, and the unit that you want goes on top.

33
Dimensional Analysis
Proper use of unit factors leads to proper
units in your answer.
34
Dimensional Analysis
  • What is the dimension of a 25.5 in bicycle frame
    in centimeters?
  • (25.5 in)(2.54 cm/1 in) 64.8 cm
  • Units must be cancelled and the answer must have
    correct sig figs, be underlined, and include
    proper units!!

35
Temperature
  • Celsius scale ??C
  • Kelvin scale K
  • Fahrenheit scale ??F

36
Three major temperature scales.
37
Temperature
38
Temperature Calculations
  • Convert - 40.0 oC to Kelvin.
  • K C 273.15
  • K -40.0 273.15
  • K 233.2 K

39
Temperature Calculations
  • Convert - 40.0 oC to Fahrenheit.

100 F - 3200 -7200 100 F -4000 F -
40.0 oF
40
Density
  • Density is the mass of substance per unit
  • volume of the substance

41
Density Calculations
  • If an object has a density of 0.7850 g/cm3 and a
    mass of 19.625 g, what is its volume?

V 25.00 cm3
42
Matter Anything occupying space and having
mass.
43
Classification of Matter
  • Three States of Matter
  • Solid rigid - fixed volume and shape
  • Liquid definite volume but assumes the shape
    of its container
  • Gas no fixed volume or shape - assumes the
    shape of its container

44
Types of Mixtures
  • Mixtures have variable composition.
  • A homogeneous mixture is a solution (for
    example, vinegar)
  • A heterogeneous mixture is, to the naked eye,
    clearly not uniform (for example, a bottle of
    ranch dressing)

45
HOMOGENEOUS MATTER
  • - a substance with the same properties throughout
    -- a pure substance.
  • Elements and compounds are pure substances
    (homogeneous matter).

46
HETEROGENEOUS MATTER
  • - has different properties throughout -- a
    mixture.
  • Salt and pepper
  • soil
  • granite
  • sea water
  • spaghetti meat balls

47
SEPARATION OF MIXTURES
  • - mixtures can be separated into pure substances
    by physical means.
  • distillation
  • filtration
  • centrifuging
  • magnet
  • evaporation
  • chromatography

48
Simple laboratory distillation apparatus.
49
CENTRIFUGE
50
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51
Paper Chromatography
Chromatography has two phases of matter a
stationary phase (the paper) and a mobile phase
( the liquid).
52
Compounds Elements
Compound A substance with a constant
composition that can be broken down into elements
by chemical processes.
  • Element A substance that cannot be decomposed
    into simpler substances by chemical means.

53
Universe
Matter
Energy
Physical Change
Homogeneous
Heterogeneous
Potential Energy
Kinetic Energy
Solution
Mixture
Pure Substance
Position
Composition
Chemical Change
Element
Compound
Gravitational
Electrostatic
Electron Levels
Nucleus
Protons
Neutrons
Electrons
54
TO BUILD FROM MATTER IS SUBLIMELY GREAT, BUT
GODS AND POETS ONLY CAN CREATE.
  • Pitt
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