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Here we have two lines that are parallel to each other. These two lines are the line a and line b. We can see one more line that intersects these two lines at two different points. There are two points of intersection, which can see clearly in the above figure. As the transversal line intersects the two parallel line, we see that the angles below.

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4.! Construct a line through#& parallel to ’(. 5.! Construct a line segment parallel to )* and name it "+. Then, construct a transversal , such that a pair of alternate interior angles is congruent to ∠- shown below. C D M P Q. Z

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Write the equation of a line that is parallel to y = 2x + 3 and passes through the points (6, 2). Write the equation of a line that is perpendicular to y = ½x – 6 that passes through the point (6, 4). Write the equation of the perpendicular bisector that goes through the line segment with end points of A (2, 1) and B (6, -3)?

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Aug 22, 2008 · My math packet didn't give examples for this part so can you help me? Tell which of the given equations have parallel line graphs and which have perpendicular line graphs: 1. y=5/2x - 8 2. -15x + 6y - 10=10 3. 4x + 10y = 15 4. 2x + 3y = 1 5. y= 3/2x + 3 6. 6x - 4y -10 = 0 Then graph the line. l. In: Write equations in point-slope form of the line having the given slo e that contains the given point. T —4) -8) Write an equation in slope-intercept form for each line shown or described. Bx-B 11. t 10. s 12. u 13. the line parallel to line r that contains (1 14. the line perpendicular to line s that contains (0, 0) B

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What is the length of the line segment with endpoints (-6,4) and 145 The lines represented by the equations and 3x+óy- 12 are the same line parallel 3) perpendicular 4) neither parallel nor perpendicular A transformation of a polygon that always preserves both length and orientation is dilation translation 3) line reflection

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Verify, whether the following equations of two lines are parallel. 5x + 7y - 1 = 0. 10x + 14y + 5 = 0. Problem 6 : The slopes of the two lines are 7 and (3k + 2). If the two lines are perpendicular, find the value of 'k'. Problem 7 : The equations of the two perpendicular lines are. 3x + 2y - 8 = 0 (5k+3) - 3y + 1 = 0. Find the value of 'k'.

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