Identify in which of the drawings the lines are perpendicular?
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Identify in which of the drawings the lines are perpendicular?
Take note that perpendicular lines are lines that intersect at a 90-degree angle.
In order to better examine the types of angles that the lines create with one another, let's draw a T at the intersection point of the lines as follows:
Notice that from the drawings, in answers 1+2 a right angle is formed, meaning the lines in these drawings are perpendicular.
1 and 2
What do the four figures below have in common?
Look for right angle markers - small squares drawn at the intersection point. These squares indicate exactly 90 degrees. Also check if the lines form a perfect T-shape or cross where all four angles look equal.
All perpendicular lines intersect, but not all intersecting lines are perpendicular! Intersecting just means the lines cross each other. Perpendicular means they cross at exactly .
Yes! Place your protractor at the intersection point. If the angle measures exactly 90 degrees, the lines are perpendicular. This is especially helpful when the diagram doesn't show angle markers.
Those small squares are right angle symbols - they're the universal way to mark 90-degree angles in geometry. When you see this symbol, you know for certain the lines are perpendicular.
Not at all! Perpendicular lines can be at any orientation - they just need to meet at 90 degrees. Think of an X shape tilted at 45 degrees - those lines are still perpendicular.
Both drawings show right angle markers (small squares) at their intersections. Drawing 1 shows vertical and horizontal lines, while drawing 2 shows lines at different angles, but both create perfect 90-degree intersections.
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