The table and the graph below each show a different relationship between the same two variables, x and y:
A table with two columns and 5 rows is shown. The column head for the left column is x, and the column head for the right column is y. The row entries in the table are 4,120 and 5,150 and 6,180 and 7,210. On the right of this table is a graph. The x-axis values are from 0 to 10 in increments of 2 for each grid line. The y-axis values on the graph are from 0 to 550 in increments of 110 for each grid line. A line passing through the ordered pairs 2, 110 and 4, 220 and 6, 330 and 8, 440 is drawn.
How much more would the value of y be on the graph than its value in the table when x = 12? (1 point)
A: 150
B: 300
C: 450
D: 600
C: 450
The value of y in the table when x = 12 is not given, but based on the pattern in the table and the graph shown, we can infer that when x = 12, y would be 540 in the table based on the linear relationship between x and y. In the graph, when x = 12, the value of y is 990. Therefore, the difference between the value of y in the table and the value of y in the graph when x = 12 is 450.