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Given below are descriptions of two lines. Line 1: Goes through (-3,1) and (-6,-4) Line 2:...
online homework manager Course Messages Forums Calendar Gradebook Home > MAT115-7874-Summer 2020 > Assessment Homework#4-2: Parallel and Perpendicular lines Score: 0.6776 1/6 answered Question 2 Consider the equation -- 5x – 3y = - 9 A line parallel to the above line would have a slope of A line perpendicular to the above line would have a slope of Submit Question Course Messages Forums Calendar Gradebook Home > MAT115-7874-Summer 2020 > Assessment Homework#4-2: Parallel and Perpendicular lines Score: 0.6776 1/6...
The equations of three lines are given below. Line 1: y=-3x+7 Line 2: 8x-6y=-4 Line 3: 4y=-3x+5 For each pair of lines, determine whether they are parallel, perpendicular, or neither. Line 1 and Line 2: Parallel Perpendicular Neither Line 1 and Line 3: Parallel Perpendicular Neither Line 2 and Line 3: Parallel Perpendicular Neither
1. Given a line that contains the two points, (3, -7) and (5, 6), find the following. (4 pts.) a. Find the slope of a line parallel to the line above. 6--7 13 Slope= 6.5 S-3 2 b. Find the slope of a line perpendicular to the line above.
Part II. (4 pts) Given the axiom set for the Incidence Geometry as below: Undefined terms: point, line, on Definitions: 1. Two lines are intersecting if there is a point on both. 2. Two lines are parallel if they have no point in common. Axioms: I. Given any two distinct points, there is a unique line on both. II. Each line has at least two distinct points on it. III. There exist at least three points. IV. Not all points...
Find an equation of the line that satisfies the given conditions. Through (-1, -14); perpendicular to the line passing through (2,-2) and (6,-4) Find an equation of the line that satisfies the given conditions. Through (-9, 1); parallel to the line x = 7 Find an equation of the line that satisfies the given conditions. Through (1, 1); parallel to the line y = 9x - 7 Find an equation of the line that satisfies the given conditions. Through (9,...
O LINES AND FUNCTIONS Identifying parallel and perpendicular lines from equations The equations of three lines are given below. 2 Line 1: y -x+6 Line 2: 3y 2x+7 Line 3: 4x-6y-4 For each pair of lines, determine whether they are parallel, perpendicular. Line 1 and Line 2: O Parallel O Perpendicular O Neither Line 1 and Line 3: O ParallelPerpendicular Neither Line 2 and Line 3: O Parallel ○ Perpendicular Neither Explanation Type here to s rch oward Cr。 mal...
Writing equations of lines parallel and perpendicular to a given... Consider the line y=-6x+5. Find the equation of the line that is parallel to this line and passes through the point (8, -4). Find the equation of the line that is perpendicular to this line and passes through the point (8, -4). Note that the ALEKS graphing calculator may be helpful in checking your answer. Equation of parallel line: e X Equation of perpendicular line: 1 ? Explanation Check 20:20...
Write a slope-intercept equation for a line passing through the given point that is parallel to the given line. Then write a second equation for a line passing through the given point that is perpendicular to the given line. 43. (3,5), y = 4x+1 44. (-1,6), f(x) = 2x + 9 45. (-7,0), y = -0.3x + 4.3 46. (-4.-5), 2x + y = -4 47. (3.-2), 3x + 4y = 5 48. (8,-2), y = 4.2(x - 3) +...
5. On the following grid, AB is shown with along with point C. Draw two lines on this grid that pass through C, one of which is parallel to AB and one that is perpendicular to AB. Give the or one pont, ouier ulan coorainaies C, ua Ics on ca Point that lies on parallel line: Point that lies on perpendicular line: REASONING 6. Are the lines AB and CD perpendicular if the points defining the lines have coordinates of...
(1) (a) Find the equation of the line, Li, which passes through the points A : (4,y,z) = (0, -5, -3) and B : (x, y, z)=(3, 1,0). (b) Find the equation of the line, Ly, which passes through the points C:(x, y, z)=(-1, -3,2) and D: (x,y,z) = (4,3,6). (c) Show that L and Ly are not parallel lines. (d) Write the parametric equations for L, and L2, and then show that the lines Li and L2 do not...