News
Get Premium
Dashboard
Dashboard Sign out
McGraw Hill Integrated II, 2012
MH
McGraw Hill Integrated II, 2012 View details
6. Analyzing Functions with Successive Differences
Continue to next subchapter
search

Exercise 6 Page 143

How do the consecutive terms relate to each other?

Linear

Practice makes perfect
We want to identify which kind of model best describes the data: linear, quadratic or exponential. To do so we will calculate the difference between consecutive terms.
x -3 -2 -1 0
y -6.75 -7.5 -8.25 -9

Let's begin with calculating the first differences.

Since the first differences are all equal, the table of values represents a linear function.

Subchapter links expand_more
arrow_right Exercises p.143-145
1
Exercises 2 (Page 143)
Exercises 3 (Page 143)
Exercises 4 (Page 143)
Exercises 5 (Page 143)
Exercises 6 (Page 143)
Exercises 7 (Page 143)
Exercises 8 (Page 143)
Exercises 9 (Page 143)
Exercises 10 (Page 143)
Exercises 11 (Page 143)
Exercises 12 (Page 143)
Exercises 13 (Page 143)
Exercises 14 (Page 143)
Exercises 15 (Page 143)
Exercises 16 (Page 143)
Exercises 17 (Page 143)
Exercises 18 (Page 143)
Exercises 19 (Page 143)
Exercises 20 (Page 143)
Exercises 21 (Page 143)
Exercises 22 (Page 143)
Exercises 23 (Page 143)
Exercises 24 (Page 143)
Exercises 25 (Page 143)
Exercises 26 (Page 144)
Exercises 27 (Page 144)
Exercises 28 (Page 144)
Exercises 29 (Page 144)
Exercises 30 (Page 144)
Exercises 31 (Page 144)
Exercises 32 (Page 144)
Exercises 33 (Page 144)
Exercises 34 (Page 144)
Exercises 35 (Page 144)
Exercises 36 (Page 145)
Exercises 37 (Page 145)
Exercises 38 (Page 145)
Exercises 39 (Page 145)
Exercises 40 (Page 145)
Exercises 41 (Page 145)
Exercises 42 (Page 145)
Exercises 43 (Page 145)
Exercises 44 (Page 145)
Exercises 45 (Page 145)
46 engineering
47 engineering
48 engineering
49 engineering
50 engineering
Exercises 51 (Page 145)
Exercises 52 (Page 145)
Exercises 53 (Page 145)
Exercises 54 (Page 145)
Exercises 55 (Page 145)
Exercises 56 (Page 145)