Mathematics, 06.01.2021 01:00 djdjdoododdo837
TOLL ROADS The table shows the cost for traveling on a toll road in Henderson. The graph shows the cost of traveling on a toll road in Clarkson. Compare the linear functions to determine which is a direct variation. Justify your response. a.
The ratio of miles traveled to cost for the Henderson Toll Road is a constant ratio and the graph would pass through the origin. It is not a direct variation. The graph for the Clarkson Toll Road costs does not travel through the origin, so it is a direct variation.
b.
The ratio of miles traveled to cost for the Henderson Toll Road varies. It is not a direct variation. The graph for the Clarkson Toll Road costs does not travel through the origin, so it is not a direct variation.
c.
The ratio of miles traveled to cost for the Clarkson Toll Road is a constant ratio and the graph would pass through the origin. It is a direct variation. The graph for the Henderson Toll Road costs does not travel through the origin, so it is not a direct variation.
d.
The ratio of miles traveled to cost for the Henderson Toll Road is a constant ratio and the graph would pass through the origin. It is a direct variation. The graph for the Clarkson Toll Road costs does not travel through the origin, so it is not a direct variation.
Answers: 3
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