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5-6 Parallel and Perpendicular Lines. Parallel Lines: lines in the same plane that never intersect Perpendicular Lines: Lines that form right angles. PARALLEL LINES: Have the same slope But different y-intercepts. Problem 1: Writing an Equation of a Parallel Line.
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Parallel Lines: lines in the same plane that never intersect Perpendicular Lines: Lines that form right angles
PARALLEL LINES: • Have the same slope • But different y-intercepts
Problem 1: Writing an Equation of a Parallel Line A line passes through and is parallel to the graph of . What equation represents the line in slope-intercept form?
A line passes through and is parallel to the graph of . What equation represents the line in slope-intercept form?
PERPENDICULAR LINES: • Have the opposite-reciprocal slopes • What does opposite-reciprocal mean?
Problem 3: Writing an Equation of a Perpendicular Line What is the equation that represents the line that passes through and is perpendicular to the graph of
What is the equation that represents the line that passes through and is perpendicular to the graph of
Problem 2: Classifying Lines Are the graphs of parallel, perpendicular, or neither? Why?
Are the graphs of parallel, perpendicular, or neither? Why?