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BI
Big Ideas Math: Modeling Real Life, Grade 8
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Chapter Review
1. Equations
p. 4-35
9 Subchapters
2. Transformations
p. 44-95
12 Subchapters
3. Angles and Triangles
p. 104-133
9 Subchapters
4. Graphing and Writing Linear Equations
p. 142-191
12 Subchapters
5. Systems of Linear Equations
p. 200-229
9 Subchapters
6. Data Analysis and Displays
p. 238-267
9 Subchapters
7. Functions
p. 276-311
10 Subchapters
8. Exponents and Scientific Notation
p. 320-365
12 Subchapters
9. Real Numbers and the Pythagorean Theorem
p. 374-419
11 Subchapters
10. Volume and Similar Solids
p. 428-457
9 Subchapters
Start
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1. Exponents
p. 363
6 Solutions
1
p. 363
2
p. 363
3
p. 363
4
p. 363
5
p. 363
6
p. 363
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2. Product of Powers Property
p. 363
7 Solutions
7
p. 363
8
p. 363
9
p. 363
10
p. 363
11
p. 363
12
p. 363
13
p. 363
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3. Quotient of Powers Property
p. 364
6 Solutions
14
p. 364
15
p. 364
16
p. 364
17
p. 364
18
p. 364
19
p. 364
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4. Zero and Negative Exponents
p. 364
12 Solutions
20
p. 364
21
p. 364
22
p. 364
23
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24
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25
p. 364
26
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27
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28
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29
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31
p. 364
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5. Estimating Quantities
p. 365
4 Solutions
32
p. 365
33
p. 365
34
p. 365
35
p. 365
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6. Scientific Notation
p. 365
7 Solutions
36
p. 365
37
p. 365
38
p. 365
39
p. 365
40
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41
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42
p. 365
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7. Operations in Scientific Notation
p. 365
5 Solutions
43
p. 365
44
p. 365
45
p. 365
46
p. 365
47
p. 365
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Exercise
8
Page
363
Page
363
Hint & Answer
Solution
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Hints
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Use the
Power of a Power Property
.
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Check the answer
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n^(22)
Practice makes perfect
Practice exercises
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Progress overview
We are given a
numeric expression
, and asked to simplify it.
(n^(11))^2 Notice that this expression is a
power
raised to another
exponent
. Therefore, we can use the
Power of a Power Property
. This property states that when an
exponential expression
is raised to another exponent, we can multiply the exponents.
(n^(11))^2
PowPow
(a^m)^n=a^(m* n)
n^(11* 2)
Multiply
Multiply
n^(22)
Multiply and Divide Monomials
Level 1 exercises - Multiply and Divide Monomials
Level 2 exercises - Multiply and Divide Monomials
Level 3 exercises - Multiply and Divide Monomials
Subchapter links
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1
Exponents
p.363
1
Exponents
2
(Page 363)
Exponents
3
(Page 363)
Exponents
4
(Page 363)
Exponents
5
(Page 363)
6
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2
Product of Powers Property
p.363
Product of Powers Property
7
(Page 363)
Product of Powers Property
8
(Page 363)
Product of Powers Property
9
(Page 363)
Product of Powers Property
10
(Page 363)
11
12
13
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3
Quotient of Powers Property
p.364
Quotient of Powers Property
14
(Page 364)
Quotient of Powers Property
15
(Page 364)
Quotient of Powers Property
16
(Page 364)
Quotient of Powers Property
17
(Page 364)
18
19
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4
Zero and Negative Exponents
p.364
Zero and Negative Exponents
20
(Page 364)
Zero and Negative Exponents
21
(Page 364)
Zero and Negative Exponents
22
(Page 364)
Zero and Negative Exponents
23
(Page 364)
Zero and Negative Exponents
24
(Page 364)
Zero and Negative Exponents
25
(Page 364)
Zero and Negative Exponents
26
(Page 364)
Zero and Negative Exponents
27
(Page 364)
Zero and Negative Exponents
28
(Page 364)
29
30
31
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5
Estimating Quantities
p.365
Estimating Quantities
32
(Page 365)
Estimating Quantities
33
(Page 365)
34
35
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6
Scientific Notation
p.365
Scientific Notation
36
(Page 365)
Scientific Notation
37
(Page 365)
Scientific Notation
38
(Page 365)
Scientific Notation
39
(Page 365)
Scientific Notation
40
(Page 365)
Scientific Notation
41
(Page 365)
42
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7
Operations in Scientific Notation
p.365
Operations in Scientific Notation
43
(Page 365)
Operations in Scientific Notation
44
(Page 365)
Operations in Scientific Notation
45
(Page 365)
Operations in Scientific Notation
46
(Page 365)
47
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