Perpendicular lines are vertical lines that form a right angle between them, that is, an angle of degrees.
Perpendicular lines appear in many geometric shapes, such as a rectangle, a square, a right triangle, and others.

Master perpendicular lines with interactive practice problems. Learn to identify right angles, solve geometry problems, and apply concepts in rectangles and triangles.
Perpendicular lines are vertical lines that form a right angle between them, that is, an angle of degrees.
Perpendicular lines appear in many geometric shapes, such as a rectangle, a square, a right triangle, and others.
Which figure shows perpendicular lines?
What can be said about the lines shown below?
Let's remember the different properties of lines.
The lines are not parallel since they intersect.
The lines are not perpendicular since they do not form a right angle of 90 degrees between them.
Therefore, no answer is correct.
Answer:
None of the above.
Which lines are perpendicular to each other?
Perpendicular lines are lines that form a right angle of 90 degrees between them.
The only drawing where the lines form a right angle of 90 degrees between them is drawing A.
Answer:
Which figure(s) show intersecting lines?
Lines that intersect each other are lines that meet or cross each other.
The diagrams showing lines that cross each other are 1 and 3.
In diagram 2, the lines are perpendicular and vertical to each other, while in drawing 4, the lines are parallel to each other.
Answer:
1 and 3
Which of the figures shows parallel lines?
Parallel lines are lines that, if extended, will never meet.
In the drawings A+B+D if we extend the lines we will see that at a certain point they come together.
In drawing C, the lines will never meet, therefore they are parallel lines.
Answer:
Determine which lines are parallel to one another?
Remember that parallel lines are lines that, if extended, will never intersect.
In diagrams a'+b'+c', all the lines intersect with each other at a certain point, except for diagram d'.
The lines drawn in answer d' will never intersect.
Answer: