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AB parallel to !!! CD ? A D(0, 17) B D(6, 17) C D(10, 7) D D(10, 13) 14. Given A(-1, 4), B(2, -5), and C(3, 4), which coordinate will make !! AB perpendicular to !!! CD ? F D(0, 5) G D(2, 1) H D(5, -2) J D(6, 3) 15. Which is an equation of the line with slope 4 and a y-intercept -3? A y = -3x + 4 B y = -3x + !3 C 4
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Use the slope formula to determine the slope of each line. 0 X!" Y 2 2 2 0 X $ # Y 2 3 2 1. ‹ __ › AB zero 2. ‹ ___ › CD 2__ 3 0 X & % Y 3 3 0 X (' Y 3 2 3. ‹ __ › EF 2 4. ‹ ___ › GH undefined Graph each pair of lines. Use slopes to determine whether the lines are parallel, perpendicular, or neither. X Y X Y 5. ‹ _ › IJ and ...

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  • • Import Clara/W, Slope/W, Slide, DXF, SHP, ESRI and borehole data Our award winning limit equilibrium slope stability package continues to receive significant development effort from our team. The net result is a number of features which solidify the software’s position as the best geotechnical stability package on the market.
  • Determine whether AB and CD are parallel, perpendicular, or neither for A(2, 1), B(4, 5), C(6, 1), and D(9, 2) 28 (No Transcript) 29 Chapter 3 Parallel and Perpendicular Lines. Lesson 4 Equations of Lines; 30 Slope-intercept form y mx b Slope and y-intercept Two ordered-pairs (one is y-intercept) Two ordered-pairs (neither is y-intercept)

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AB) 6 * CD) means line AB is parallel to line CD. Example: The stripes on the American flag are parallel. Use Your Vocabulary Picture A Picture B Picture C Complete each sentence with parallel or perpendicular. 3. The railroad tracks in Picture A are 9. 4. The window bars in Picture B that do NOT meet are 9. 5. The roads in Picture C are 9.

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  • Parallel lines have the same slope and will never intersect. Parallel lines continue, literally, forever without touching (assuming that these lines are on the same plane). Parallel Lines in greater depth. On the other hand, the slope of perpendicular lines are the negative reciprocals of each other, and a pair of these lines intersects at 90 ...
  • The steepness or slope of a hill is described by the ratio of the hill’s vertical rise to its horizontal run. In algebra, you learned that the slope of a line in the coordinate plane can be calculated using any two points on the line.

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Question 5. WY is the midsegment of Δ QRS. Find the value of x. Question 6. Determine if the lines are parallel, perpendicular, or neither. Please explain. y = 2x - 6 y = 1 2x + 1 Question 7. Determine if the lines are parallel, perpendicular, or neither. Please explain. y = 3x + 4 y = 3x - 5 Question 8. Determine if the lines are parallel ...

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start with reviewing the slope of a line. Exercise #1: Two line segments, AB and CD, are shown graphed below. Determine the slope of both lines graphically. Recall that slope is the ratio of the rise of the line to the run of the line as we move from right to left Date: along the x-axis. Slope of AB : rise = Ay run = = Ay slope — m = —

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To prove that the quadrilateral is a parallelogram, we have to prove that its opposite sides are parallel (same slope). So we have to prove that the segment AC is parallel to BD and segment AB is parallel to CD. a) slope of AC = (3 - -2) / (-2 - -5) = 5/3. slope BD = (4 - -1) / (4 - 1) = 5/3. so slope of AC = slope BD, check

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above it. Explain why the top rung is parallel to the bottom rung. 14)How do you find the slope of a line given the coordinates of two points on the line? 15)Find the slope of the line that passes through the points (3, 5) and (5, 6). Tell whether lines through the given points are parallel, perpendicular, or neither. Justify your answer.

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4. Two points whose coordinates are (5, -8) and (3, a) determine a line whose slope is 4. Find the value of a. 5. The points (K, 1), (5, 2) and (8, 3) lie on a straight line. Find the value of K. 6. Lines AB and CD are parallel. If the slope of AB is 2/3 and the slope of CD is (x-4)/6, find the value of x.

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start with reviewing the slope of a line. Exercise #1: Two line segments, AB and CD, are shown graphed below. Determine the slope of both lines graphically. Recall that slope is the ratio of the rise of the line to the run of the line as we move from right to left Date: along the x-axis. Slope of AB : rise = Ay run = = Ay slope — m = —

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