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Big Ideas Math Integrated I, 2016
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6. Arithemetic Sequences
1. Solving Linear Equations
p. 1-49
11 Subchapters
2. Solving Linear Inequalities
p. 51-99
12 Subchapters
3. Graphing Linear Functions
p. 101-161
12 Subchapters
4. Writing Linear Functions
p. 163-213
12 Subchapters
5. Solving Systems of Linear Equations
p. 215-269
13 Subchapters
6. Exponential Functions and Sequences
p. 271-327
12 Subchapters
7. Data Analysis and Displays
p. 329-375
11 Subchapters
8. Basics of Geometry
p. 377-437
12 Subchapters
9. Reasoning and Proofs
p. 439-493
11 Subchapters
10. Parallel and Perpendicular Lines
p. 495-539
11 Subchapters
11. Transformations
p. 541-583
10 Subchapters
12. Congruent Triangles
p. 585-653
14 Subchapters
Start
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Communicate Your Answer
p. 199
2 Solutions
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Monitoring Progress
p. 200-203
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Exercises
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Exercise
11
Page
203
Page
203
A
B
C
Hint & Answer
Solution
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Hints
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A
a
Use the
Rule of Arithmetic Sequence
.
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B
b
Use the table to make the graph.
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C
c
Substitute 29 into the function and solve for n.
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Check the answer
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A
a
2n+5
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B
b
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C
c
12
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Practice makes perfect
Practice exercises
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Progress overview
a
Let's make a table presenting charges for the first couple games.
Games
Charge
0
5
1
7
2
9
3
11
4
13
The first term is 7 and the common difference is 2. We can use the
Rule of Arithmetic Sequence
.
f(n)=a_1+(n-1)d
SubstituteII
a_1= 7, d= 2
f(n)= 7+(n-1) 2
Distr
Distribute 2
f(n)=7+2n-2
SubTerm
Subtract term
f(n)=2n+5
b
To graph the function we will use values from the table.
c
We can use the function to find the number of games you can play for $29.
f(n)=2n+5
Substitute
f(n)= 29
29=2n+5
SubEqn
LHS-5=RHS-5
24=2n
DivEqn
.LHS /2.=.RHS /2.
n=12
This means that you can play 12 games.
Arithmetic Sequences
Level 1 exercises - Arithmetic Sequences
Level 2 exercises - Arithmetic Sequences
Level 3 exercises - Arithmetic Sequences
Subchapter links
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Communicate Your Answer
p.199
2
Communicate Your Answer
3
(Page 199)
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Monitoring Progress
p.200-203
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Exercises
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