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(2/6/17 2/8/17) T10 NOTES Slopes and Equations of Lines Goals for this lesson: T10: Prove the slope criteria for parallel and perpendicular lines and use them to solve geometric problems (e.g., find
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01
To fill out the finding slopes of parallel, follow these steps:
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Identify the slope of the given line by using the formula: slope (m) = (y2 - y1) / (x2 - x1).
03
Determine the equation of the given line in the form y = mx + b, where m represents the slope and b represents the y-intercept.
04
Since parallel lines have the same slope, find the slope of the parallel line by using the same equation.
05
Use the slope-intercept form of the equation to write the equation of the parallel line, replacing the slope and the y-intercept.
06
Simplify the equation and rewrite it in the proper format.
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By following these steps, you can successfully fill out the finding slopes of parallel.

Who needs finding slopes of parallel?

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Anyone studying geometry or algebra needs to understand how to find slopes of parallel lines.
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Mathematicians, engineers, architects, and physicists often encounter situations where they need to determine parallel line slopes.
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Students learning about linear equations and their properties will benefit from understanding this concept.
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Professionals working with graphs, lines, and coordinates may also need to find slopes of parallel lines for various calculations.
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In summary, anyone dealing with linear relationships and parallel lines will require the knowledge of finding slopes of parallel.

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Finding slopes of parallel lines refers to determining the similar slopes of two lines that do not intersect. If two lines are parallel, their slopes will be the same.
Individuals or professionals working in fields such as mathematics, engineering, or any discipline that requires the analysis of parallel lines may need to file findings related to slopes of parallel.
To fill out finding slopes of parallel, one must identify the equations of the lines, calculate their slopes, and provide a written report or form summarizing these findings.
The purpose of finding slopes of parallel is to understand the relationship between two lines, ensuring they can be used effectively in geometric and algebraic applications.
Information to be reported includes the equations of the lines, calculated slopes, and any related observations or conclusions regarding the parallel nature of the lines.
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