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topic 0.4 intro to sig figs

topic 0.4 intro to sig figs

Assessment

Presentation

Chemistry

9th - 12th Grade

Easy

significant figures

Standards-aligned

Created by

Tania Murphy

Used 24+ times

FREE Resource

4 Slides • 23 Questions

1

​Why do we need to round this way?

​In science we work with measured values, which are inherently uncertain no matter how sensitive our measuring tools are. Performing calculations with measured values doesn't take the uncertainty away, so we must round our answers to accurately reflect the uncertainty in the measurements.

2

media

3

Multiple Choice

State the number of significant figures in the following measurement: 153.0 mL

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1

2

2

3

3

4

4

4

Multiple Choice

State the number of significant figures in the following measurement: 0.012 km

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1

2

2

3

3

4

4

5

Multiple Choice

State the number of significant figures in the following measurement:

100000000 s

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1

2

9

3

10

6

Multiple Choice

State the number of significant figures in the following measurement:

9009.00 Pa

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2

2

4

3

5

4

6

7

Multiple Choice

State the number of significant figures in the following measurement:

0.000008 C

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1

2

2

3

6

4

7

8

Multiple Choice

How many significant figures does the following number have? 1.2500 x 10310^3  (only concern yourself with the base number!!! the x10 and exponent do not factor in)

1
5
2
3
3

Ambiguous: 3 or 5

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7

9

Multiple Choice

How many sig figs are there?
100.00
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1
2
3
3
4
4
5

10

Multiple Choice

How many sig figs are there?
4004
1
1
2
2
3
3
4
4

11

Multiple Choice

How many sig figs are there?
0.00400
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1
2
3
3
5
4
6

12

Multiple Choice

What is the value 7873.5, rounded to 3 sig figs?

1

7870

2

787

3

7870.0

4

7870.

13

Fill in the Blank

Round 0.010229 to four sig figs

14

Fill in the Blank

Round 1047.78 to three sig figs

15

Fill in the Blank

Round 0.03244 to four sig figs

16

Fill in the Blank

Round 88.9210 to two sig figs

17

Manipulating Significant Figures

Addition or Subtraction

When adding or subtracting measurements with decimals, the answer must have the same number of decimals (digits to the right of the decimal point) as there are in the measurement having the fewest decimals.

Ex., 25.1 g + 2.03 g = 27.13 g (this is what a calculator would display)

The proper way to represent the answer is 27.1 g because the measure of 25.1 g has the fewest decimals (one).

18

Fill in the Blank

Using the correct number of sig figs, what is the correct answer for: 12.00 m + 15.001m =

19

Fill in the Blank

Using the correct number of sig figs, what is the correct answer for: 6.201 cm + 7.4 cm + 0.68 cm + 12.0 cm =

20

Fill in the Blank

Using the correct number of sig figs, what is the correct answer for: 8.42 m - 3.16 m =

21

Manipulating Significant Figures

Multiplication and Division

For multiplication and division, the answer can have no more significant figures than are in the measurement with the fewest significant figures.

Ex., 3.050 g / 8.47 mL = 0.360094451 g/mL, (this is what a calculator would display)

The proper way to represent the answer is 0.360 g/mL because the measure of 8.47 mL has the fewest sig figs (three), and 0.360 has three sig figs.

22

Fill in the Blank

Using the correct number of sig figs, what is the correct answer for: 1.31 cm x 2.3 cm

23

Multiple Choice

7.80÷0.091= ?7.80\div0.091=\ ?  
Round your answer to the correct number of sig figs.

1

85.71429

2

85.71

3

85.7

4

86

24

Multiple Choice

3.11 x 2.1 =

1

6.531

2

6.53

3

6.5

4

7

5

6

25

Multiple Choice

Select the answer reported to the correct number of significant figures.

85 X 973

1

82705

2

83

3

82700

4

83000

26

Multiple Choice

Select the answer reported to the correct number of significant figures. 930÷412930\div412  

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2.2

2

2.26

3

2.25

4

2.3

27

Multiple Choice

(125+2.48)÷(23.7521.0) = ?\left(125+2.48\right)\div\left(23.75-21.0\right)\ =\ ?  

1

50

2

46.36

3

46

4

46.4

​Why do we need to round this way?

​In science we work with measured values, which are inherently uncertain no matter how sensitive our measuring tools are. Performing calculations with measured values doesn't take the uncertainty away, so we must round our answers to accurately reflect the uncertainty in the measurements.

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