In Lesson 3-1, we studied a cab ride by looking at the price for certain distances in table and graph form. We found that the initial cost of starting the trip was $5.10, which means that you’d pay $5.10 for zero miles traveled. We also found that the slope of the line was $2.60, which means that you’d pay $2.60 per mile. Using what we learned in Lesson 3-2, we can write a formula that describes the cost of a trip ( C ) in terms of miles traveled ( m ): C = 5.1 + 2.6 m . If you have budgeted $18 for a cab ride to tour the downtown area, how far can you go? Set up and solve an equation.
In Lesson 3-1, we studied a cab ride by looking at the price for certain distances in table and graph form. We found that the initial cost of starting the trip was $5.10, which means that you’d pay $5.10 for zero miles traveled. We also found that the slope of the line was $2.60, which means that you’d pay $2.60 per mile. Using what we learned in Lesson 3-2, we can write a formula that describes the cost of a trip ( C ) in terms of miles traveled ( m ): C = 5.1 + 2.6 m . If you have budgeted $18 for a cab ride to tour the downtown area, how far can you go? Set up and solve an equation.
Solution Summary: The author calculates the distance a person can travel at 18 when the cost is given by the equation C=5.1+2.6m.
In Lesson 3-1, we studied a cab ride by looking at the price for certain distances in table and graph form. We found that the initial cost of starting the trip was $5.10, which means that you’d pay $5.10 for zero miles traveled. We also found that the slope of the line was $2.60, which means that you’d pay $2.60 per mile. Using what we learned in Lesson 3-2, we can write a formula that describes the cost of a trip (C) in terms of miles traveled (m):
C
=
5.1
+
2.6
m
.
If you have budgeted $18 for a cab ride to tour the downtown area, how far can you go? Set up and solve an equation.
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