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solution: the slope of the given line, y = -4x + 5 is -4 (remember y = mx + b). since parallel lines have = slopes, our line has a slope of -4. use the point -slope form of the equation of a line: y – y1 = m(x – x1). since perpendicular lines have negative reciprocal slopes, our line has a slope of -2. use the point-slope form of the equation of a line: y – y1 = m(x – x1).

answer: solution: if we know the equation of the perpendicular line, we will be able to set up a system of equations to find the point of intersection. the slope of the perpendicular line is the negative reciprocal of 2, or -½. solution: this problem is stating a “specific” way you must find the area. we can find a base length using the distance formula, but the height will require more work. the perpendicular height will have a slope of -3/4 and pass through d(-2,0).

example: find the equation of the line that is: parallel to y = 2x + 1; and passes though the point (5,4). the slope of bullet questions asking directly for equations of parallel or perpendicular lines: this will be accomplished just as examples of how to find the equation of a line parallel and/or perpendicular to another line. example 1: find the , writing equations of parallel and perpendicular lines worksheet, writing equations of parallel and perpendicular lines worksheet, perpendicular lines equation, perpendicular line equation calculator, equations of parallel and perpendicular lines answers.

writing equations of parallel and perpendicular lines error analysis absolute algebra wish list geometry browse parallel and perpendicular lines’ resources on teachers pay teachers, a marketplace trusted by millions another way of saying this is the slopes of the two lines must be negative reciprocals of each other. example 2: find the , perpendicular lines slope, parallel and perpendicular lines equations, parallel and perpendicular lines equations, perpendicular lines examples, parallel and perpendicular lines practice

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