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CC
Core Connections Integrated I, 2013
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1. Section 5.1
1. Functions
p. 8-44
4 Subchapters
2. Linear Functions
p. 56-105
4 Subchapters
3. Transformations and Solving
p. 118-179
4 Subchapters
4. Modeling Two-Variable Data
p. 196-237
3 Subchapters
5. Sequences
p. 250-293
4 Subchapters
6. Systems of Equations
p. 306-356
5 Subchapters
7. Congruence and Coordinate Geometry
p. 369-414
3 Subchapters
8. Exponential Functions
p. 433-484
3 Subchapters
9. Inequalities
p. 497-552
4 Subchapters
10. Functions and Data
p. 540-574
3 Subchapters
11. Constructions and Closure
p. 587-628
3 Subchapters
A. Appendix
p. 647-684
2 Subchapters
Start
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5.1.1. Representing Exponential Growth
p. 250-252
12 Solutions
6
p. 250
7
p. 250
8
p. 250
9
p. 250
10
p. 251
11
p. 251
12
p. 251
13
p. 251
14
p. 252
15
p. 252
16
p. 252
17
p. 252
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5.1.2. Rebound Ratios
p. 255-256
6 Solutions
22
p. 255
23
p. 255
24
p. 255
25
p. 256
26
p. 256
27
p. 256
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5.1.3. The Bouncing Ball and Exponential Decay
p. 259-260
6 Solutions
35
p. 259
36
p. 260
37
p. 260
38
p. 260
39
p. 260
40
p. 260
Continue to next subchapter
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Exercise
16
Page
252
Page
252
A
B
C
Hint & Answer
Solution
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handyman
Digital math tools
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Geogebra classic
a
Let's plot the given points in a
coordinate plane
and connect them.
The shape is a
quadrilateral
with one pair of
parallel
sides. Such a shape is called a
trapezoid
.
b
To reflect a vertex across the
y
-
axis, we draw segments from the vertex towards and
perpendicular
to the
y
-
axis. Let's demonstrate with point
D
.
c
The
area of a trapezoid
is calculated by multiplying its height with the sum of the parallel sides divided by
2
.
A
=
2
1
h
(
b
1
+
b
2
)
Lines of Best Fit
Level 1 exercises - Lines of Best Fit
Level 2 exercises - Lines of Best Fit
Level 3 exercises - Lines of Best Fit
Subchapter links
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5.1.1
Representing Exponential Growth
p.250-252
6
Representing Exponential Growth
7
(Page 250)
Representing Exponential Growth
8
(Page 250)
Representing Exponential Growth
9
(Page 250)
Representing Exponential Growth
10
(Page 251)
Representing Exponential Growth
11
(Page 251)
Representing Exponential Growth
12
(Page 251)
Representing Exponential Growth
13
(Page 251)
Representing Exponential Growth
14
(Page 252)
Representing Exponential Growth
15
(Page 252)
Representing Exponential Growth
16
(Page 252)
Representing Exponential Growth
17
(Page 252)
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5.1.2
Rebound Ratios
p.255-256
Rebound Ratios
22
(Page 255)
Rebound Ratios
23
(Page 255)
Rebound Ratios
24
(Page 255)
Rebound Ratios
25
(Page 256)
Rebound Ratios
26
(Page 256)
27
engineering
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5.1.3
The Bouncing Ball and Exponential Decay
p.259-260
The Bouncing Ball and Exponential Decay
35
(Page 259)
The Bouncing Ball and Exponential Decay
36
(Page 260)
The Bouncing Ball and Exponential Decay
37
(Page 260)
The Bouncing Ball and Exponential Decay
38
(Page 260)
The Bouncing Ball and Exponential Decay
39
(Page 260)
The Bouncing Ball and Exponential Decay
40
(Page 260)
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