Yes they are. It's a postulate: In a plane two lines perpendicular to the same line are parallel.
i like the Cartesian plane
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triangle
he discover the cartesian coordinate plane
In a plane, if a line is perpendicular to one of two parallel lines, it must be perpendicular to the other line as well. This is due to the fact that parallel lines maintain a constant distance apart and never intersect. Therefore, the angle formed by the perpendicular line with one parallel line is the same as that formed with the other, confirming perpendicularity. Thus, the statement holds true in Euclidean geometry.
Yes. [in 3-d].
So long as all three lines are in the same plane, yes.
Parallel lines cannot intersect in the Euclidean plane. Intersecting lines are not parallel.
Take any two lines and look at their slopes. -- If the slopes are equal, then the lines are parallel. -- If the product of the slopes is -1, then the lines are perpendicular.
Parallel.Parallel.Parallel.Parallel.
They can be, but not necessarily. If two lines in the same plane never intersect, they are parallel. Though, two lines can exist in the same plane without being parallel. Ie, two lines that intersect at a 90 degree angle are perpendicular. Most lines in a plane aren't parallel.
If two lines (which extend infinitely in each direction) lie on the same plane but never intersect, then the lines are parallel. If the lines somewhere intersect, they are not. And if they intersect at right angles, they are orthogonal, or perpendicular.
Two lines of a plane are said to be parallel if they do not intersect and the perpendicular distance betweem them is always same.
TRUE:: The first two lines lie in the same plain, but are perpendicular to each other. The third line passes through the plane of the first two lines so it is also perpendicular. Think 3-dimension. !!!!!
As for example perpendicular lines are non parallel lines.
Lines that that intersect each other at right angles on a plane are perpendicular lines.