Given:
The equation is y = 2x.
The objective is to find which of the table values match the with a given graphs.
The general equation of straight line is,

Here, m represents the slope and b represents the y intercept.
Consider the graph A and find the slope of the equation.
Take two coordinates from the graph as,

The formula to find the slope of the equation is,

Fro mthe graph A, the value of y intercept is 0.
Substitute the obtained values in the equation of straight line.

Thus, the given equation, coordinates of the table A matches with the graph A.
Hence, option (D) is the correct ant