Fundamental Definitions and Descriptions of Matter
element: a pure substance which cannot be broken down further by ordinary chemical or physical processes
atom: the smallest particle of an element which retains the chemical properties of that element
Atoms are made of electrons, protons, and neutrons. All atoms of a particular element have a unique no. of protons.
compound: a pure substance composed of two or more elements in fixed proportions, e.g., water, rust, ammonia
States of matter
solid-fixed volume & shape
liquid-fixed volume & takes on shape of container
gas-takes on volume & shape of container
Why do substances assume the states that they do?
phase determined by:
1. temperature
2. pressure
3. forces between particles
Mixtures
1. homogeneous: properties uniform throughout mixture,
e.g., salt water, air, gasoline, brass
2. heterogeneous: properties not uniform throughout mixture,
e.g., soil, an egg, oil + water, milk
physical change: a change in form but not in chemical composition, e.g., breaking or melting ice
chemical change: a change in which the chemical composition of a substance changes, e.g., combustion of gasoline
(organization of matter diagram)
Units used in chemistry
|
quantity |
SI unit |
others |
|
mass |
kilogram, kg |
gram, g |
|
length |
meter, m |
centimeter, cm (10-2) nanometer, nm (10-9) angstrom, Å (10-10) |
|
time |
second, s |
. |
|
temperature |
Kelvin, K |
degrees Celsius, oC |
|
volume |
cubic meter, m3 |
liter, L milliliter, mL (1 cm3) |
|
energy |
joule, J |
calorie, cal (4.184 J) |
(unit conversion problems)
Uncertainty in Measurements
Precision: reproducibility of a measurement (scatter/random errors)
Accuracy: closeness of the measured value to the true or accepted value (bias/systematic errors); the correctness of a measurement

Expressing Uncertainty using Significant Figures
(see board)
The number of significant figures for a number tells us the precision of that number.
The number of significant figures for a number is the number of certain digits plus one (the last digit is uncertain).
Example:
Using Significant Figures in Calculations
Rules for counting significant figures:
1. Nonzero digits are always significant.
2. Zeros
a) Leading zeros precede all of the nonzero digits. They are not significant.
0.034 has ____ sig. fig.
3.4 X 10-2
b) Captive zeros are between nonzero digits. They are always significant.
704 has _____ sig. fig.
7.04 X 102
c) Trailing zeros follow the nonzero digits. They are significant if the number contains a decimal point.
2.0 X 101 ___sig. fig.
2 X 101___sig. fig.
20. ___sig. fig.
20 ___sig. fig.
3. Exact numbers have an infinite number of sig. fig.
numbers obtained by counting:
2 molecules
certain relationships between numbers: 100 cm = 1 m
Rules for Sig. Fig. in Mathematical Operations
1. Multiplication & Division: The number of sig. fig. in a product or a quotient is equal to the number of sig. fig. in the ________________ measurement used in the calculation.
1.78 X 54 =
2. Addition & Subtraction: the result has the same number of ____________ as the ______________ measurement in the calculation.
(see board)