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NAME DATE PER. PARALLEL & PERPENDICULAR LINES Day 2 1. Identify which lines are parallel. 1 A. y x + 2 4B. Y 4C. Y 4xD. 4y × 62. Identify which lines are perpendicular. A. y 1 x+2 2B. Y + 1 2xC.
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How to fill out parallel amp perpendicular lines

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To fill out parallel and perpendicular lines, follow these steps:
02
Identify the given line or equation.
03
Determine the slope of the given line. If the equation is in the form y = mx + b, the slope (m) can be found directly from the equation. If the equation is given in another form, such as Ax + By = C, rewrite it in slope-intercept form.
04
Parallel lines have the same slope, so to find a parallel line, keep the slope constant and choose a different y-intercept (b).
05
Perpendicular lines have negative reciprocal slopes, so to find a perpendicular line, take the negative reciprocal of the given slope and choose a different y-intercept (b).
06
Write the equation of the parallel or perpendicular line using the new slope and y-intercept.
07
Check your answer by graphing the original equation and the new parallel or perpendicular line to ensure they are indeed parallel or perpendicular.

Who needs parallel amp perpendicular lines?

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Parallel and perpendicular lines are important concepts in geometry and algebra. They are needed by:
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- Mathematicians who use them to study geometric properties and relationships.
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- Students learning geometry and algebra to understand the concepts and solve problems.
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- Anyone working with lines and angles in various fields such as physics, computer science, and design.
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Parallel lines are lines in a plane that do not intersect, while perpendicular lines are lines that intersect at a right angle.
Individuals or organizations involved in geometry or engineering may need to work with parallel and perpendicular lines.
To fill out parallel and perpendicular lines, one must understand the concepts of parallelism and perpendicularity, and follow the appropriate geometric rules and equations.
Parallel and perpendicular lines are used in various mathematical and practical applications, such as building construction or designing road networks.
The specific information required on parallel and perpendicular lines will depend on the context in which they are being used, but may include measurements, angles, and distances.
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