O Week 2: Systems of Linear Equations Interpreting the graphs of two functions Elsa will rent a car for a day. The rental company offers two pricing options: Option A and Option B. For each pricing option, cost (in dollars) depends on miles driven, as shown below. Cost (in dollars) 90 80 70- 60- 50 40- 30 20- 10- 0 15 30 45 Explanation Check 60 Option A Option B 75 90 105 120 135 150 165 180 195 210 Miles driven (a) If Elsa drives the rental car 180 miles, which option costs less? O Option A O Option B How much less does it cost than the other option? $0 (b) For what number of miles driven do the two options cost the same? If Elsa drives more than this amount, which option costs more? O Option A O Option B X 0/3 S Jocelyn V Español ? As Ⓒ2024 McGraw Hill LLC. All Rights Reserved. Terms of Use | Privacy Center

Trigonometry (MindTap Course List)
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ISBN:9781337278461
Author:Ron Larson
Publisher:Ron Larson
Chapter4: Complex Numbers
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O Week 2: Systems of Linear Equations
Interpreting the graphs of two functions
Elsa will rent a car for a day. The rental company offers two pricing options: Option A and Option B. For each pricing option, cost (in dollars) depends on miles
driven, as shown below.
Cost
(in dollars)
90
80
70-
60-
50
40-
30
20-
10-
0
15 30
45
Explanation Check
60
Option A
Option B
75 90 105 120 135 150 165 180 195 210
Miles driven
(a) If Elsa drives the rental car 180 miles, which option costs less?
O Option A
O Option B
How much less does it cost than the other option?
$0
(b) For what number of miles driven do the two options cost the same?
If Elsa drives more than this amount, which option costs more?
O Option A
O Option B
X
0/3
S
Jocelyn V
Español
?
As
Ⓒ2024 McGraw Hill LLC. All Rights Reserved. Terms of Use | Privacy Center
Transcribed Image Text:O Week 2: Systems of Linear Equations Interpreting the graphs of two functions Elsa will rent a car for a day. The rental company offers two pricing options: Option A and Option B. For each pricing option, cost (in dollars) depends on miles driven, as shown below. Cost (in dollars) 90 80 70- 60- 50 40- 30 20- 10- 0 15 30 45 Explanation Check 60 Option A Option B 75 90 105 120 135 150 165 180 195 210 Miles driven (a) If Elsa drives the rental car 180 miles, which option costs less? O Option A O Option B How much less does it cost than the other option? $0 (b) For what number of miles driven do the two options cost the same? If Elsa drives more than this amount, which option costs more? O Option A O Option B X 0/3 S Jocelyn V Español ? As Ⓒ2024 McGraw Hill LLC. All Rights Reserved. Terms of Use | Privacy Center
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