

Unit 1 Measurement Review
Presentation
•
Chemistry, Science
•
8th - 12th Grade
•
Medium
Callista Renfro
Used 6+ times
FREE Resource
22 Slides • 28 Questions
1
Unit 1 Measurement Review
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2
Significant Figures
1. All nonzero digits are significant.
2. Sandwiched zeros are significant.
3. ONLY trailing zeros in a decimal number are significant.
4. Leading zeros are NOT significant.
5. All numbers before x10 in scientific notation are significant.
3
1. All nonzero digits are significant
Ex: 120 = 2 sig figs
Ex: 652,000 = 3 sig figs
Ex: 40 = 1 sig figs
4
2. Sandwiched zeros are significant.
Ex: 205 = 3 sig figs
Ex: 1006 = 4 sig figs
Ex: 101,000 = 3 sig figs
5
3. Trailing zeros are not significant UNLESS in a decimal number.
Ex: 100 = 1 sig fig
Ex: 100. = 3 sig fig
Ex: 20.00 = 4 sig figs
6
4. Leading zeros are NOT significant.
Ex: 0.0025 = 2 sig figs
Ex: 0.0003710 = 4 sig figs
Ex: 0.0800 = 3 sig figs
7
5. All numbers before x10 in scientific notation are signigicant.
Ex: 3.0 x 10^3 = 2 sig figs
Ex: 1.560 x 10^-2 = 4 sig figs
Ex: 4 x 10^7 = 1 sig figs
8
Multiple Choice
Determine the significant figures in the following measurement: 205. 8
3
4
2
9
Multiple Choice
Determine the significant figures in the following measurement: 0.00745
5
6
3
10
Multiple Choice
Determine the significant figures in the following measurement: 21000
5
1
2
11
Multiple Choice
Determine the significant figures in the following: 3.105 x104
4
5
3
12
Multiple Choice
Determine the significant figures in the following measurement: 620.0
3
2
4
13
Fill in the Blanks
Type answer...
14
Fill in the Blanks
Type answer...
15
Fill in the Blanks
Type answer...
16
Scientific Notation
How we write very big, and very small numbers! Also useful to show our significant figures.
17
Steps to write in scientific notation:
Step 1: Determine if we will need a negative or positive exponent.
Ex: 540,000 --> greater than 1, our exponent will be positive.
Ex: .0005400 --> less than 1, our exponent will be negative.
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Step 2: Determine the significant figures.
Ex: 540,000 = 2 sig figs
Ex: 0.0005400 = 4 sig figs
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Step 3: Count your placeholders.
You can determine the placeholders by the amount of spaces you will move your decimal.
Count down until you have a number between 1 and 9.
Ex: Number with positive exponent move to left
540,000 --> 5.40000 --> 5 spaces --> exponent will be positive 5.
Now write including only sig figs and x 10:
5.4 x 10^5
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Step 3: Count your placeholders.
You can determine the placeholders by the amount of spaces you will move your decimal.
Count down until you have a number between 1 and 9.
Ex: Number with negative exponent move to right
0.0005400 --> 005.400 --> 4 spaces --> exponent will be negative 4.
Now write including only sig figs and x 10:
5.400 x 10^-4
21
Multiple Choice
Write the following number in scientific notation: 142.63
1.4263 x 10-2
1.43 x 102
1.4263 x 102
22
Multiple Choice
Write the following in scientific notation: 0.00125
1.25 x 10-3
1.25 x 103
001.25 x 10-3
23
Multiple Choice
Write the following in scientific notation: 0.000337
3.37 x 10-3
3.4 x 10-4
3.37 x 10-4
24
Multiple Choice
Write the following in scientific notation: 150,000
1.50 x 105
1.5 x 105
1.50 x 10-5
25
Step 1: Writing in Standard (expanded) form
Determine if you have a number greater 1 --> positive exponent
Ex: 4.20 x 10^5
Determine if your number issmaller than 1 --> negative exponent
Ex: 4.20 x 10^-3
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Step 2: Direction you need to move decimal
Positive exponent = right
Negative exponent = left
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Step 3: Move the decimal the same number as the exponent.
Ex: 4.20 x 10^5 = 420000
Ex: 4.20 x 10^-3 = .00420
*Notice that whether the decimal moved left or right any blank spaces were filled with zeros.
28
Multiple Choice
Write in standard form: 8.64 x 104
86400
8640000
.000864
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Multiple Choice
Write in standard form: 4.5 x 10-3
.0045
.00450
.045
30
Multiple Choice
Write in standard form: 1.63 x 106
163,000
.00000163
1,630,000
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Multiple Choice
Write in standard form: 8.91 x 10-1
.0891
.891
89.1
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Metric Conversions
We can easily convert from one unit in metric to another by moving the decimal point.
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Base Units:
Meters - m
Liters - L
Grams - g
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Using the chart to convert
Find your starting unit
Ex: 25 cm = ____ m
- count the spaces from starting unit to ending unit.
- move the decimal in the same direction the same amount of spaces.
25 cm = .25 m --> you moved 2 spaces to the left
35
Multiple Choice
1000 mL= _______ L
1 L
10 L
.1 L
36
Multiple Choice
3 kg = _______ g
300
3000 g
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37
Multiple Choice
45 mm = ________ cm
450 cm
.45 cm
4.5 cm
38
Multiple Choice
85.2 g = ______ kg
.0852 kg
.852 kg
8.52 kg
39
Multiple Choice
25 m = ______ km
250 km
.25 km
.025 km
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Multiple Choice
3 L = _____ mL
3.00 mL
30000 mL
3000 mL
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Density
Measurement of mass per volume.
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Tip: You can use units to help you identify the variable given in a problem.
mass --> g
volume --> mL or L or cm^3
density --> g/mL or g/L or g/cm^3
43
Multiple Choice
What is the density of a substance with a mass of 12.0 g and volume of 120.0 mL?
1.00 g/mL
0.01 g/mL
0.100 g/mL
44
Multiple Choice
What is the volume of a substance with a mass of 33 g and density of 11 g/mL?
3.0 mL
3.1 mL
30 mL
45
Multiple Choice
What is the mass of a substance with a volume of 150 cm3 and a density of 3.5 g/cm3?
525 g
500 g
530 g
46
Multiple Choice
What is the density of a substance of an object with a mass of 150. g and a volume of 10.0 cm3
15.0 g/cm3
1.50 g/cm3
15 g/cm3
47
Percent Error
Helps us compare our measured values to the true values.
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Percent Error
True value = actual, known, accepted value
measured = experimental, calculated, estimated value
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Multiple Choice
Determine the percent error if when the experimental value is 72.5 g and the true value is 72.7 g.
.1%
.2%
.3%
50
Multiple Choice
What is the percent error when the measured value is 2.3 cm and the actual value is 2.8 cm?
20%
18%
17.8%
Unit 1 Measurement Review
​

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