Title: Chapter%201:%20Introduction
1Chapter 1 Introduction
Chemistry 1020 Interpretive chemistry Andy
Aspaas, Instructor
2What is chemistry?
- The science that deals with the materials of the
universe and the changes that these materials
undergo. - Chemistry in relation to other sciences
3Chemistry around us
- Advances from chemistry
- Medicine
- Agriculture
- Energy
- Plastics
- Problems from chemistry?
4Scientific problem solving
- The scientific method process behind all
scientific inquiry - Flexible, changes when new information is learned
- Start with a question, problem or observation
- Hypothesis possible explanation
- Experimentation controlled process of gathering
new information - Observations, do they support the hypothesis?
- Theory a tested hypothesis, can still be revised
5Law vs. theory
- Natural law generally observed behavior, result
of measurements - Theory our attempt to explain why certain
behaviors happen - Scientific method is still limited by human
imperfection
6How to learn chemistry
- Reading, vocabulary, memorization are only a
start - Should be considered a minor part of your
learning process in chemistry - Problem solving skills are even more important!
- Why practice homework problems are assigned
- Struggle with them, use answers carefully
- Mistakes can be valuable
7Chapter 2 Scientific Notation
Chemistry 1020 Interpretive chemistry Andy
Aspaas, Instructor
8Types of observations
- Observations are a key part of any type of
scientific research - Qualitative a description (a white solid was
formed) - Quantitative a specific measurement (the product
weighs 1.43 grams)
9Measurements and numbers
- Measurements must contain both a number and a
unit - without both, the measurement is
meaningless - Many numbers in measurements are very large or
very small - Distance from earth to sun 93,000,000 miles
- Width of an oxygen atom 0.00000000013 meters
- Is there an easier way to deal with such ungainly
numbers?
10Scientific notation
- Used to make very large or very small numbers
more manageable - Multiply a number between 1 and 10 by any power
of 10 - 200 in scientific notation?
- For even larger numbers, count the number of
places the decimal point must move, and make that
the power of 10 - 230,000,000,000 in scientific notation?
11Scientific notation
- Works with small numbers too
- For small numbers, move the decimal point to the
right, and use that as the negative power of 10 - Left is positive, LIP
- Using a calculator
- The E or EE button on your scientific calculator
12Units of measurement
- Unit which scale or standard is used for a
particular measurement - English system US residents are most familiar
with - Metric system used in most of the rest of the
world - SI, or International System, used in scientific
work - Based on metric system
- Agreed upon by scientists worldwide
13Some fundamental SI units
- Quantity Name of unit Abbreviation
- mass kilogram kg
- length meter m
- time second s
- temperature kelvin K
- Most other SI units can be derived from these
14Prefixes to SI units
- Prefix Symbol Meaning Power of 10
- mega M 1,000,000 106
- kilo k 1000 103
- deci d 0.1 10-1
- milli m 0.001 10-3
- micro µ 0.000001 10-6
- nano n 0.000000001 10-9
15Length
- Fundamental SI unit for length meter
- A little longer than a yard
- Using prefixes as the power of 10
- 1 mm 10-3 m 0.001 m
- 1 inch 2.54 cm
- Measured with a ruler or caliper
16Volume
- Amount of 3-dimensional space occupied by an
object - Unit liter (L)
- 1 L 1 dm3 (cubic decimeter)
- 1 millileter (mL) 1 cm3
- Commonly used volume unit in chemistry
- Volume measurements
- Graduated cylinder
- Syringe
- Buret
17Mass
- The specific amount of matter present in an
object - Measured on a balance
- Not to be confused with weight
- (Force of gravity acting on the mass of an
object) - Dependent on the strength of gravity
- Earth vs. moon?
- Measured on a scale
- Mass used much more commonly in chemistry
- SI fundamental unit kilogram
18Uncertainty in measurement
- Analog measurements - measured mechanically
against some type of physical scale - Estimate required for last digit of measurement
- Last digit the uncertain digit
- Can be expressed as amount of the uncertain
digit (4.542 0.001) - Digital measurements - read from a display
- Last digit still uncertain even though you dont
do an estimation
19Accuracy vs. Precision
- Accuracy how close a single measurement or set
of measurements are to their true value - Precision how similar a number of measurements
are - Dartboard example
- Beaker of water example
20Significant figures
- Sum of all certain numbers in a measurement plus
the first uncertain number - Indicates the amount of precision with which a
measurement can be made - Since each measurement contains uncertainty, that
uncertainty must be tracked when manipulating the
measurements
21How many sig figs does a measurement have?
- Nonzero integers are always significant (1 thru
9) - Leading zeroes (on the left) are never
significant - Captive zeroes are always significant
- Trailing zeroes (at the end) are only significant
if theres a decimal point - Exact numbers (obtained by counting) have an
infinite number of sig figs
22Rounding off
- Calculators dont understand sig figs
- Will return as many digits to you as possible
- You must round the answer to the correct number
of sig figs - Look at the digit to the right of the last sig
fig - 0-4, just drop it and everything to the right
- 5-9, increase last sig fig by one, drop rest
- Look only at the one digit to the right of the
last sig fig, ignore all others!
23Determining sig figs in calculations
- When multiplying or dividing, find the
measurement with the smallest number of sig figs - Answer must be rounded to that many sig figs
- When adding or subtracting, find the measurement
with the smallest number of decimal places - Answer must be rounded to that many decimal
places - Practice!
24Dimensional analysis introduction
- We do this all the time without even thinking
about it - Example planning a party
- 15 guests
- 3 drinks per guest
- How many drinks should you buy?
- Conversion factor a ratio of two measurements
with different units that are equal to each other - Expressed as a fraction, two possible orders!
25Dimensional analysis calculations
- Set up an equation like this
- Known quantity x conversion factor unknown
quantity - Orient conversion factor so units of known
quantity are cancelled - Multiply the known by the conversion factor
- The only remaining unit should be the one youre
solving for - Correct for sig figs
- Does the answer make sense?
- Practice, practice, practice, practice, practice!
26Temperature scales
- Fahrenheit scale used in the US
- Celsius scale used in most rest of world, and by
most scientists - Kelvin scale SI base unit of temperature
- 0 K is lowest possible theoretical temperature
27Temperature scales
Fahrenheit Celsius Kelvin
Absolute zero -460 F -273 C 0 K
Water freezes 32 F 0 C 273 K
Body temp 98.6 F 37 C 310 K
Water boils 212 F 100 C 373 K
28Temperature conversions
- Celsius to Kelvin
- Temperature units are the same size
- Zero points are different
- TK TC 273
- Kelvin to Celsius
- Solve above for TC
- TC TK - 273
29Fahrenheit and Celsius
- Different degree units and zero points
- TF 1.80(TC) 32
- TC (TF - 32) / 1.80
30Density
- Density amount of matter present in a given
volume of substance - Density mass / volume
- Units could be kg/L, g/cm3, g/mL, etc.