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Name: Date: Parallel and Perpendicular Lines (Revisited) 1. Two functions are given below. () 3 5 () 3 + 1 2 How does the graph of f compare with the graph of ? A graph of f is less steep than the
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01
Identify the given line segments or equations. To fill out parallel and perpendicular lines, it is essential to have the initial lines or equations to work with.
02
Determine if the lines are parallel or perpendicular. Parallel lines are lines that never intersect and have the same slope, while perpendicular lines intersect at a right angle and have slopes that are negative reciprocals of each other.
03
Calculate the slope of the given lines. Use the formula for finding the slope, which is the change in the y-coordinates divided by the change in the x-coordinates.
04
For parallel lines, confirm that the slopes are equal. If the slopes are the same, the lines are parallel. If the slopes differ, the lines are not parallel.
05
For perpendicular lines, check that the slopes are negative reciprocals. Multiply the slopes of the lines together, and if the result is -1, the lines are perpendicular. If not, the lines are not perpendicular.
06
Plot the lines on a graph. Draw the given lines based on their slopes and intercepts. For parallel lines, make sure they have the same slope and different y-intercepts. For perpendicular lines, ensure their slopes are negative reciprocals, intersecting at a right angle.
07
Verify the accuracy of the filled-out parallel and perpendicular lines by checking if they satisfy the geometric properties mentioned earlier.
08
Cross-check any additional requirements given in the problem or specific instructions provided.

Who needs parallel and perpendicular lines?

01
Architects and engineers: Parallel lines are crucial in creating structures with uniform dimensions and maintaining consistent spacing. Perpendicular lines are essential for creating right angles and ensuring structural stability.
02
Mathematicians: Parallel and perpendicular lines play a fundamental role in geometry and algebra, serving as building blocks for various mathematical concepts and proofs.
03
Artists and designers: Knowledge of parallel and perpendicular lines is essential in creating visually pleasing compositions, perspective drawings, and accurate geometric shapes.
04
Surveyors and cartographers: Parallel lines are essential in mapping and surveying, helping to establish coordinates and maintain the accuracy of measurements. Perpendicular lines are used to determine boundaries, intersections, and angles on maps.
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Traffic engineers: Parallel and perpendicular lines are used in road markings, signage, and traffic flow control to ensure safe and organized movement of vehicles.
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Construction workers: Parallel and perpendicular lines are necessary for accurately aligning and positioning structural elements during construction projects.
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Parallel lines are lines in a plane that do not intersect, while perpendicular lines intersect at a 90-degree angle.
Anyone working with geometry or mathematics may need to work with parallel and perpendicular lines.
To fill out parallel and perpendicular lines, you need to understand the properties and relationships of these lines. Make sure to use the correct formulas and measurements.
Parallel and perpendicular lines help us understand the relationship between different geometric shapes, angles, and positions.
The measurements, angles, and relationships between the lines must be reported on parallel and perpendicular lines.
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