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.

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

Answer Link

madison3395 madison3395 · Answer 2 · 2019-07-12T22:22:50+02:00

madison3395 madison3395

12-07-2019

Answer:

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.

Answer Link

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.

Respuesta :

Otras preguntas