The statement that is true about the linear equation, table of values, and graph is: The linear equation, the table of values, and the graph all represent the same thing.
Let's break it down:
The linear equation is: y = x + 17
The table of values shows several points that fall on the line described by the equation. For example, (1, 18) is a solution to the equation because 1 + 17 = 18.
The graph depicts the equation visually. Any point on the line corresponds to a solution of the equation.
The fact that all three elements represent the same relationship is why the table of values includes points that fall on the graph of the equation, and why the equation itself produces solutions that match the points on the graph.
Answer:
In the linear equation the table of values and the graph all represent the same thing
second choice
Step-by-step explanation:
The only obvious choice here is
"** In the linear equation the table of values and the graph all represent the same thing ***
We can eliminate the first choice answer
In the table of values, x is the independent variable and y the dependent variable. The graph plots points (x, y) on the line and the values match. Otherwise, if x and y were reverses, for example, (0, 17) would be (17, 0)
The third choice is false since the graph does, indeed, show a linear relationship
The last one is incorrect since all points on the table and graph match