Points: (-2, 7) and (3, 6) the slope is -1/5
Points: (4, 2) and (9, 1) the slope is -1/5
Both slopes are the same and so therefore they are parallel lines
To determine the type of lines that pass through the points (4, -6), (2, -3), (6, 5), and (3, 3) on a grid, we need to check if any of these points are collinear. The points (4, -6) and (2, -3) can be connected by a straight line, while the points (6, 5) and (3, 3) also form a separate line. Therefore, two distinct lines pass through these sets of points, indicating that they are not all collinear.
They are both vertical lines.
Mutually perpendicular lines.
parrellell
They are positive straight lines that intercepts the origin and have no y intercepts.
The lines that pass through points 4 -6 2 -3 and 6 5 3 3 on a grid are the lines y=x.
They are intersecting lines.
They are intersecting lines.
To determine the type of lines that pass through the points (4, -6), (2, -3), (6, 5), and (3, 3) on a grid, we need to check if any of these points are collinear. The points (4, -6) and (2, -3) can be connected by a straight line, while the points (6, 5) and (3, 3) also form a separate line. Therefore, two distinct lines pass through these sets of points, indicating that they are not all collinear.
Mutually perpendicular lines.
They are both vertical lines.
parell
perpendicular
parrell
parrellell
neither
parallel