When the number of classes is 1 or 2, fishing is less expensive.
When the number of classes is 3 or 4, canoeing is less expensive.
In Mathematics and Geometry, a proportional relationship models a graph that passes through the origin (0, 0) and produces equivalent ratios as represented by the following equation:
y = kx
Where:
- y represents the y-variable.
- x represents the x-variable.
- k is the constant of proportionality.
By critically observing the graph and the table shown below, we can logically deduce the following information;
When the number of classes is 1, the cost of canoeing is $32.
When the number of classes is 2, the cost of canoeing is $44.
When the number of classes is 1, the cost of fishing is $20.
When the number of classes is 2, the cost of fishing is $40.
When the number of classes is 3, the cost of canoeing is $56.
When the number of classes is 4, the cost of canoeing is $68.
When the number of classes is 3, the cost of fishing is $60.
When the number of classes is 4, the cost of fishing is $80.
In this context, we can logically conclude that fishing is less expensive when the number of classes is 1 or 2 while canoeing is less expensive when the number of classes is 3 or 4.
Complete Question:
The graph and the table show the total costs of two different summer programs, y, as functions of the number of classes, x.
Compare the costs for the two programs.
When the number of classes is ___, fishing is less expensive.
When the number of classes is ____, canoeing is less expensive.