Two lines are graphed below. What can we conclude about them? Select all that apply.

coordinate plane showing y equals 3 x plus 1 and y equals negative one third x minus 2

The lines are perpendicular.

The lines are parallel.

The lines have the same slope.

The lines have opposite reciprocal slopes.

Question

Mathematics

Lance Long

12 June, 16:28

Two lines are graphed below. What can we conclude about them? Select all that apply.

coordinate plane showing y equals 3 x plus 1 and y equals negative one third x minus 2

The lines are perpendicular.

The lines are parallel.

The lines have the same slope.

The lines have opposite reciprocal slopes.

+5

Answers (2)

Know the Answer?

Sage Ortiz · Answer 1

Hi there!

The answer to this question is: The lines are perpendicular.

Step-by-step explanation:

If you take the slope of the first equation its 3. To find its perpendicular slope you take the negative reciprocal of it. You flip the number into a fraction and make it negative, this case you get - 1/3 which is the slope of the second equation therefore they are perpendicular

Pedro Best · Answer 2

The lines are perpendicular.

Step-by-step explanation:

If two lines are graphed on the coordinate plane showing y equals 3 x plus 1 and y equals negative one third x minus 2, we can conclude that the lines are perpendicular.

Slope = 3

Slope of second equation: - 1/3

Therefore, thee slopes are perpendicular.

Two lines are graphed below. What can we conclude about them? Select all that apply.coordinate plane showing y equals 3 x plus 1 and y equals negative one third x minus 2The lines are perpendicular.The lines are parallel.The lines have the same slope.The lines have opposite reciprocal slopes.