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  1. Oct 29, 2020 · Two distinct lines intersecting each other at a right angle are called perpendicular lines. These lines touch each other at one point. In smaller classes, we have gone through elementary geometry where perpendicular lines mean the relationship between two lines which meet at a point and the point to a right angle other.

    • Railway Tracks. Embark on a mental journey along a railway track, where parallel lines stretch into the distance as far as the eye can see. These tracks never converge, remaining equidistant from each other throughout their course.
    • Window Frames. Take a closer look at the windows of a building or your own home. Notice the elegant pattern formed by the vertical and horizontal lines of the window frames.
    • Pedestrian Crosswalks. Picture yourself at a bustling intersection, where safety and order are maintained by the bold lines painted on the ground. The parallel lines of the crosswalk extend ahead, providing a safe path for pedestrians.
    • Skyscrapers and Streets. Imagine standing in the heart of a metropolis, surrounded by towering skyscrapers and bustling streets. Take note of how these structures align themselves harmoniously.
  2. In this video, let’s experience some fun-filled real-life examples and activities of parallel and perpendicular lines. #ParallelLines #PerpendicularLines #Re...

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  3. May 7, 2024 · Parallel lines in geometry are lines that never intersect and are always at the same distance from each other. On the other hand, perpendicular lines are lines that intersect each other at a right angle, forming a 90° angle.

  4. Parallel lines are those that never intersect and are always the same distance apart. Perpendicular lines are those that always intersect each other at right angles. Perpendicular lines are denoted by the symbol ⊥. The symbol || is used to represent parallel lines.

  5. Mar 1, 2022 · This article will review the definitions of parallel and perpendicular lines as well as determine equations for parallel and perpendicular lines. By the end, we’ll be able to describe any two lines as parallel, perpendicular, or neither.

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  7. Oct 17, 2012 · For the purple line, the y − intercept is at (0, 7), and the slope is − 1 1, or -1. The equation is y = − x + 7. Looking at the two equations, we can tell that this represents a pair of perpendicular lines because the slopes are opposite reciprocals of each other.

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