Question

1. directions

select all the correct answers.
the graph of ( y = 5 x + 2 ) is shown on the grid. which points are in the solution set ( y leq 5 x + 2 )?
select three correct answers.

Explanation:

Step1: Substitute the coordinates of each point into the inequality \(y\leq5x + 2\)

Let the coordinates of a point be \((x,y)\). For example, if \(x = 0,y=0\), then \(y-5x-2=0 - 0-2=-2\leq0\), so \((0,0)\) satisfies \(y\leq5x + 2\).

Step2: Check each point in the grid

For a point \((x_1,y_1)\), calculate the value of \(y_1-5x_1 - 2\). If \(y_1-5x_1 - 2\leq0\), then the point \((x_1,y_1)\) is in the solution set.

Answer:

Select the points for which when substituting \(x\) and \(y\) values into \(y\leq5x + 2\) the inequality holds true. (Since the specific coordinates of the circled points are not given in text - based on the general method of substituting \(x\) and \(y\) values of each candidate point into \(y\leq5x+2\) (i.e., check if \(y-5x - 2\leq0\)) to determine the three correct points)