1. Scientific Measurements: The Metric System
Part I

2. Accuracy – compares a measurement to a true value
Precision – describes how closely measurements are to each other and how carefully measurements were made

3. Estimation
When you estimate, you look at the place value to the right of the place value you are estimating to. If that number is 5 or above, then you will raise the place value by 1 number:
Examples:
tenths: = but = 6.5
hundredths: = but =
Whole numbers: = but = 170

4. Organizing Data Mean, median and mode: When you analyze a set of data
Mean = average (add up numbers and divide by the amount of numbers you added)
= / 3 = 5 (mean)
median = the number that represents the “middle” of the data. YOU HAVE TO PUT THEM IN ORDER FROM SMALLEST TO LARGEST:
6.2, 7.5, put in order: (median is 6.2)
mode = when you have a number that appears the most often
23.7, , , mode = 23.7
range = subtract the smallest number from the largest: – 14.9= 51.6

5. Graphs Used to visually see a change or comparison in data
III. Graphs
Used to visually see a change or comparison in data
Line graph – shows a change over time

6. Bar Graphs Bar graph – shows a comparison between 2 or more
objects or event

7. Circle Graphs
Circle graph – uses a circle to show a breakdown to show percentages (out of 100%).
Colors and patterns are often used to show the differences.

8. The Metric System

9. SI Units (Metric System)
The International System of Measurement (SI)
The metric system (SI) – used so scientists everywhere can communicate with each other. Based on the number 10.
Major units:
Length = meter
volume = liters (liquids) or centimeters (solid or liquid)
mass = gram/kilogram (measured by a balance instrument)

10. Length, Mass, and Volume
The measurement of length is used to find the length, width or height of an object;
The measurement of mass is the amount of matter that makes up the object; measured in milligrams, grams or kilograms
(paperclip = 1g)
Volume is the amount of space the object takes up.

11. Mass and Volume
 Volume

12. Mass vs Weight
Mass is the amount of material that makes up an object. (tent vs house)
Weight is completely dependent upon gravity and mass of the object. Since gravity varies in different places, then weight can change, but mass does not!

13. Length The instrument used for length is the meter stick.
If you are dealing with AREA, use the 2 numbers of the area formula (length x width), and square (2) the answer: m x 4 m = 24 m2

14. Volume
The instrument for volume can be either the meter stick (for a solid -like a box), or a container (like a bottle or container) for a liquid.
Volume, as a solid, can be measured in meters.
Volume, as a liquid, can be measured in liters.
Volume can also be measured in cubic centimeters (cc)
If you are finding the volume of an object, then you are using the 3 numbers of the volume formula (length x width x height): 6 m x 2m x 4m = 48m3

15. Lab Measurement Instruments
A meter stick is used to find length
A balance is used to find mass.
A scale is used to find weight.
A graduated cylinder is used to find volume.
The bottom of the curve of the graduated cylinder is called the meniscus.
Liquids are heated in a flask using tongs.

16. Volume of a Irregular-Shaped Object
If you have an object that you cannot measure with a meter stick (such as a rock), you would
1) Fill a cylinder with water and measure from the meniscus
2) Put in the rock and measure the meniscus
3) Find the difference ( in mL)

17. How Mass and Volume Affect Density

18. Density
Density – This is a physical property - “thickness” of matter. It is the amount of mass per unit of volume. Formula: mass divided by volume = m/v
Example: an object that has a mass of 28g and a volume of 7
28 g g
7 ml = 4 g/ ml OR cm3 = 4g/ cm3
Question: Does a larger object always have greater density? Which has a greater density, a baseball or a beach ball?
WHEN YOU HAVE GREATER MASS COMPARED TO A SMALLER VOLUME, THE HIGHER THE DENSITY.
Rate is a ratio between 2 different types of measurement. For example: density is a ratio between mass and volume.

19. Density Experiments

20. How the Titanic Sank

21. Density is a Physical Property
Every element on the periodic table can be identified by a special physical property. Every element has its own specific density. In other words, it doesn’t matter how large or small the sample is, each element would have a specific density. So, if you wanted to identify an element, what are the two things you could find out about it that would prove what the element is?

22. SI Temperature
Temperature: In SI, Celsius is normally used instead of Fahrenheit
Conversion: oC = (oF-32)
1.8
Freezing Point: 0 oC Boiling Point: 100 oC
In science, the main SI unit used is Kelvin, because it can be used for extreme temperatures:
K = oC + 273
Absolute zero: − oC or 0 K (no heat at all) Kelvin does not use a degree mark.

23. Temperature
Kelvin is different from Fahrenheit and Celcius in that it does not use a degree superscript (o). To remember Kelvin, think of the magic Kelvin number: Differences between Fahrenheit, Celcius and Kelvin:

24. Absolute Zero
Absolute Zero is the temperature in which there is no molecular movement, because there is absolutely no heat energy. Absolute Zero is “as cold as it gets.”
Theoretically, Absolute Zero is achieved at 0 K (or -273o C.) It does not occur naturally, but there have been severa
l attempts to achieve it in a lab setting:

25. Metric System Prefixes (Memorize These!)
In the metric system, the prefixes of units (meters, grams and liters) indicate if you are dealing with whole units (a – e), or fractions of one unit (f – I):
a. mega- (M) x
b. kilo- (k) x
c. hecto- (h) x
d. deka- (da) x
e. Main Unit x (meter, gram, liter)
f. deci- (d) x (1/10)
g. centi- (c) x (1/100)
h. milli- (m) x (1/1000)
i. micro- (u) x

26. Metric System Conversion
How do you convert from one unit to another?
First, they must be related. For example, you can convert inches to feet or yards, but can you convert inches to pints or quarts?
It is the same with metrics. You can convert meters to meters, grams to grams, or liters to liters (or cm3), but you can’t convert meters to grams or liters.

27. Metric Conversion 0.050 cm to _____ m
(1/500 of a centimeter = how many meters?)
Step 1: Convert larger unit to the smaller units (how many centi are in a meter?): 100
divided by =
0.050 cm = meters

28. Metric Conversion Steps
1) Which unit is the smallest?
2) How many of that small unit can go into one of the large units? Write that down, because the # of 0’s is how many places you are moving.
3) If the you looking at a fraction (small units into large), move the decimal to the left;
4) If you are looking at multiple units (large into small), move the decimal to the right.

29. Metric Conversion Look again: 0.050 cm = ? m
divided by =
Answer: m
Get rid of the first and last 0 (no value)
Answer: m
Did you notice that, because the metric system is based on 10, you really only had to move the decimal place? You don’t have to actually divide!

30. Metric Conversion When you divide or multiply by
*1000, move the decimal 3 places
*100, move the decimal 2 places
*10, move the decimal 1 place
If you are going from a small unit to a larger unit (i.e. centi to a whole meter) move the decimal to the left
If you are going from a larger unit to a smaller unit (i.e. meter to centi) move the decimal to the right