Error Analysis: tell what is wrong with the explanations following the tables. 2. 3. Time Distance $100 $I10 45 $120 90 $130 3 135 4 $HO 8. 360 This table represents a proportiond relationship. The dependent variable increase by $10 as the independent variable increases by L This table does not represent a proportional relationship. The independent variable (time) increases by one but then jumps to 8. Therefore, it is not proportional.
Error Analysis: tell what is wrong with the explanations following the tables. 2. 3. Time Distance $100 $I10 45 $120 90 $130 3 135 4 $HO 8. 360 This table represents a proportiond relationship. The dependent variable increase by $10 as the independent variable increases by L This table does not represent a proportional relationship. The independent variable (time) increases by one but then jumps to 8. Therefore, it is not proportional.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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THIS IS A HOMEWORK QUESTION AND I DON"T GET IT
![Error Analysis: tell what is wrong with the explanations following the tables.
2.
3.
Time
Distance
$100
$I10
|
45
2
$120
90
$130
3
135
4
$HO
8.
360
This table represents a proportional
relationship. The dependent variable increase
by $10 as the independent variable increases
by l.
This table does not represent a proportional
relationship. The independent variable (time)
increases by one but then jumps to 8.
Therefore, it is not proportional.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fc8819056-c919-480a-8cd4-e012de13f109%2Fcf519945-7989-43f3-9f7e-afa43050655c%2Fibqahi_processed.png&w=3840&q=75)
Transcribed Image Text:Error Analysis: tell what is wrong with the explanations following the tables.
2.
3.
Time
Distance
$100
$I10
|
45
2
$120
90
$130
3
135
4
$HO
8.
360
This table represents a proportional
relationship. The dependent variable increase
by $10 as the independent variable increases
by l.
This table does not represent a proportional
relationship. The independent variable (time)
increases by one but then jumps to 8.
Therefore, it is not proportional.
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