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"To the dull mind all nature is
leaden. To the illumined mind the whole world burns and sparkles with light." --
Ralph Waldo Emerson
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Standards of Measurement
Standard of
Measurement |
Concept Pages:
Physical
Science "Key Concepts" Home Page |
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For more info on your own, check out the Yahoo!
page on Measurements
and Units |
Section Review questions
Chapter review questions |
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| SI - The
International System of Units
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| Most of the world,
and science,
uses the SI - International System
of Units Prefixes
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Powers of 10
- 10 = 1 x 10
- 100 = 10 x 10, or 102, or 1 x 102
- 1,000 = 10 x 10 x 10, or 103, or 1 x 103
- 1,000,000 = 1 x 106
- 0.001 = 1/1000, or 1 x 10-3
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Check out
Powers of Ten - an interactive site |
The most common prefixes are:
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| Kilo - object x 1 000
deka object x 10
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deci - object/10
centi - object/100
milli - object/1 000
micro - object/1 000 000
nano - object/1
000 000 000 |
| A "Help" for choosing the correct prefix when using the
three most common in introductory science: On a 3 x 5 card, copy the
following:
This can be used to trace the movement of the decimal as you change units in
the SI (metric system) by factors of ten, from one unit to another.
1. Point to whichever unit your number is in.
2. Count the number of places you move, and in which direction, to get to the one you
need.
3. The same number and direction applies to your new number.
Example: Change 0.0123 Kilometers to centimeters.
1. Put your pencil on the mark above "Kilo"
2. count the 5 marks to the right you need to get to "centi"
3. Count the 5 places to the right from the decimal in 0.0123 Km which will now equal
1,230cm.
Note: If you start or end with a unit without a prefix
(meter, gram,Liter), start at the "1" with "units" underneath it.
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SI Units
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Length
- distance between 2 points
- SI unit of length is the meter
- metric rulers and meter sticks are used to measure length
Volume
- amount of space occupied by an object
- if you can measure straight sides with standard length
units, you can figure volume by multiplying the outer dimensions.
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e.g. (for example):
Volume = 2cm x 3cm x 6cm = 36cm3
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Derived Units units that are
obtained by combining SI units
Such as:
- 1 Liter = 1dm3
- 1 milliliter = 1cm3

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Mass
- measure of the matter in an object
- SI unit is kilogram
- smaller masses may use grams or milligrams
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Density
mass per unit volume of a material
found by dividing mass by volume
e.g.:
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Time
- interval between 2 events
- SI unit is seconds
Temperature
- measure of how hot or cold something is
- 0 K (say "zero Kelvin) = absolute zero
- You will more commonly use C (Celsius)
- 0 C° (say "zero
degrees Celsius) = 273 K
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Using Graphs |
Graph
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Line Graphs
used to show trends, or how the data changes over time.
- compare table and graph showing the same data:
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Colorado Springs Monthly Average Maximum Temperatures
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Jan |
Feb |
Mar |
Apr |
May |
Jun |
Jul |
Aug |
Sep |
Oct |
Nov |
Dec |
Year |
|
°C |
5.2 |
7.0 |
10.0 |
15.4 |
20.3 |
26.1 |
29.1 |
27.3 |
23.1 |
17.5 |
10.3 |
5.6 |
16.4 |
|
°F |
41.4 |
44.6 |
50.0 |
59.7 |
68.5 |
79.0 |
84.4 |
81.1 |
73.6 |
63.5 |
50.5 |
42.1 |
61.5 |
[This and the following two charts were made with Microsoft Excel]
The independent variable is
shown on the horizontal axis, in this example:
- time, the months Jan - Jun
The dependent variable is shown on the vertical axis, in this example:
- sales in millions of dollars.
Bar Graphs
useful for comparing data collected by
counting or recording
Compare the following tables and graphs
showing the same data:
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Colorado Springs Monthly Average Maximum Temperatures
(Compare this also with the line graph above)
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Jan |
Feb |
Mar |
Apr |
May |
Jun |
Jul |
Aug |
Sep |
Oct |
Nov |
Dec |
Year |
|
°C |
5.2 |
7.0 |
10.0 |
15.4 |
20.3 |
26.1 |
29.1 |
27.3 |
23.1 |
17.5 |
10.3 |
5.6 |
16.4 |
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°F |
41.4 |
44.6 |
50.0 |
59.7 |
68.5 |
79.0 |
84.4 |
81.1 |
73.6 |
63.5 |
50.5 |
42.1 |
61.5 |

Colorado Springs Average Monthly Precipitation
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Jan |
Feb |
Mar |
Apr |
May |
Jun |
Jul |
Aug |
Sep |
Oct |
Nov |
Dec |
| mm |
7.5 |
9.0 |
21.9 |
31.5 |
56.8 |
53.5 |
74.0 |
70.2 |
32.6 |
20.8 |
12.8 |
9.5 |
| inches |
0.3 |
0.4 |
0.9 |
1.2 |
2.2 |
2.1 |
2.9 |
2.8 |
1.3 |
0.8 |
0.5 |
0.4 |

Circle Graphs
a circle graph, or pie chart,
is used to show the parts of a quantity that is considered as a whole. compare
the following table and graph showing the same data: |
Colorado Springs Average Monthly Precipitation
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Jan |
Feb |
Mar |
Apr |
May |
Jun |
Jul |
Aug |
Sep |
Oct |
Nov |
Dec |
Year |
|
2% |
3% |
6% |
8% |
14% |
13% |
18% |
18% |
8% |
5% |
3% |
3% |
100% |

| Notice! The data that is used to make this chart is
limited! It is not the full range that was used in the other two examples! The pie chart can be effective only when limiting the factors that go into
it. In this example, it compares ONLY the Average of all months
compared with each other. |
| Analyzing the advantages and disadvantages
of universal use of SI
- Medicines (1cc = 1 cm3 = 1mL)
- 1L & 2 L water and soda bottles
Check out:
"Toward a Metric
America..."
Updated
10/20/07 |
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