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Worksheets

Scientific Notation Review

Total questions: 27

Worksheet time: 7hrs 45mins

Name
Class
Date
1.
How do you write
1001
in scientific notation?
a)
1.0001 x 104
b)
1.01 x 105
c)
1.001 x 103
d)
10.1 x 103
2.
How do you write
8.317 x 106
in standard form?
a)
8, 371, 000
b)
83, 170, 000
c)
837, 100
d)
8, 317, 000
3.

Express the following in standard notation:

8.025 x 10-8

a)

.00000008025

b)

.000000008025

c)

802,500,000,000

d)

80,250,000,000

4.
Which of the following in the LARGEST number?
a)
9 x 106
b)
8 x 1010
c)
1.3 x 1012
d)
5.3 x 103
5.
Write 0.000972 in scientific notation.
a)
9.72 x 10-4
b)
9.72 x 10-3
c)
972 x 10-4
d)
9.72 x 104
6.
Which of the following numbers is the SMALLEST?
a)
8.7 x 103
b)
3 x 104
c)
1.3 x 108
d)
9 x 102
7.
7.82 x 10-6 is an example of scientific notation. The exponent of -6 tells you your number will be very ________.
a)
Large
b)
Small
c)
Basic
8.
If the exponent on your power of 10 is positive, is your number larger or smaller than 10?
a)
Larger
b)
Smaller
9.
The rule of scientific notation is to write all exponents with a base of ____.
a)
50
b)
5
c)
100
d)
10
10.

6.7×1016.7×10^1  

a)

0.67

b)

67

c)

670

d)

6.1

11.

Is this written in scientific notation?

a)

Yes, it is in scientific notation!

b)

No, it's not in scientific notation.

12.
Which of the following is correct scientific notation?
a)
20.35 x 104
b)
.2035 x 104
c)
2035 4
d)
2.035 x104
13.
How would you write -5.6 x 10-3 in standard form?
a)
0.0056
b)
-5,600
c)
0.00056
d)
-0.0056
14.

What do you do to your exponents when you are multiplying in scientific notation?

a)

Subtract

b)

Multiply

c)

Divide

d)

Add

15.

What do you do to your exponents when you are dividing in scientific notation?

a)

Subtract

b)

Divide

c)

Multiply

d)

Add

16.
Multiply:
(9.4 x 106)(3.2 x 105)
a)
30.08 x 1011
b)
3.8 x 101
c)
3.008 x 1012
d)
2.9375 x 101
17.
Divide:
(6.9 x 107) / (2.3 x 10-3)
a)
3 x 1010
b)
3 x 104
c)
3 x 10-4
d)
3 x 10-11
18.
(9.6×10-8)÷(2×10-15)
a)
-4.8×107
b)
4.8×107
c)
4.8×10-7
d)
-4.8×10-7
19.
Multiply:
(3.4 x 105)(1.2 x 10-3)
a)
4.08 x 10-8
b)
4.8 x 102
c)
4.08 x 102
d)
4.08 x 10-15
20.
5 x 1012
------------
2 x 106
a)
2.5 x 102
b)
2.5 x 106
c)
3 x 102
d)
2.5 x 1018
21.

(9×103) × (6×102)

a)

5.4×105

b)

5.4×106

c)

5.4×107

d)

5.4×101

22.

 1.4 × 1097 × 102\frac{1.4\ \times\ 10^9}{7\ \times\ 10^2}  

a)

 7× 1077\times\ 10^7  

b)

 0.2 × 1070.2\ \times\ 10^7  

c)

 2×1082\times10^8  

d)

 2×1062\times10^6  

23.

 1.05×10125×104\frac{1.05\times10^{12}}{5\times10^4}  

a)

 0.21×1030.21\times10^3  

b)

 2.1×1072.1\times10^7  

c)

 0.21×1080.21\times10^8  

d)

 2.1×1092.1\times10^9  

24.

In the year 2000, the United States public debt was about 5.6 x 1012 dollars. The population of the United States in that year was about 2.8 x 108 people. How much you calculate the average debt per person?

a)

Add

b)

Subtract

c)

Multiply

d)

Divide

25.

There are approximately 3.1 x 108 people in the United States. If each person has 4.1 x 101 coins, how would you calculate how many coins are there altogether?

a)

Add

b)

Subtract

c)

Multiply

d)

Divide

26.

The average person blink 2.88 x 104 times a day. How many times does a person blink in year (365 days)? Write your answer in scientific notation

a)

367.88 x 104

b)

1.0512 x 107

c)

1051.2 x 104

d)

3.6788 x 107

27.
There are approximately 3.1 x 108 people in the United States. If each person has 4.1 x 101 coins, how many coins are there altogether?
a)
1.271 x 1010
b)
1.271 x 109
c)
1.271 x 1011
d)
1.271 x 108