Find The Slope Of The Line Through Each Pair Of Points

Find the slope of each line. 1) 2) Find the slope of the line passing through each pair of points. 3) (1, 12), (-18, 12) 4) (-6, 17), (-18, 2) 5) (-16, -5), (-1, -12) 6) (3 , 11), (4,3) Write the slope-intercept form of the equation for each line given the information. 1) 3 2) Slope ordered at the origin = -2 2 NI I 3) y – 5= 3(x – 1) 4) Given the points: (1, 1) and (0.5) 5) Given the points: (4 .-4) and (2, -1)

@ Find the slope of each line. ។ 7 Data 3 From the graph. take a unit of length and the dots represent (4,0) and (+,-3). Dare the points ₂ then the slope is given by mislepe) – You can let (x, y) and 4-) slope of the given line = 3/5 write the 3 ។ from the line goes through (-3,1) and (4,-1) the slope of the slope = २ -7 -3-4 – 2 / 2 slope of the given time =-2/ (3 Given: The colon stop sleeping passing through points (49) and (hm, Hz) is ‘m Tey, given points are = C.,k),(-18,12) 7, slope = 12-12 1-446 ) 1 slope of the line passing through the point is zero.
the given points (-6.17), (-19.2) are the slope of the line passing through the points is given by slope = 17-2 -6-618) 12 +9 -7 slope = -5-62 ) – 12 – 16+1 5 slepe a slope sta of the thin passes passing through given points is sta ③ Gueye-(-16, 5), (1, 2) are the points through which the slope of the line passing through the points is given. -16-(-1) the slope of the line is -7/15 @ Givene – (3.11), (2.3) are the points. the slope of the Fine passing through the points is given by. the slope of the line is “_s”. @ write the intercept frame of the slope of each line given the information. Imp The equation of the straight line at the origin of the slope fam is Y= mxtc. m=line slope c = “-intercept line. 1.3 .8 3-4
– 3 – Daivan From the painting. g. the intercept step is given by the line passing through m = slope = 400-6-3) at (40) and (63). – – – – 름 will mate y =2x-3 44=34-12 y = 31 3 2 slope: 2 x intercept 2-2 3x 2 2y=3x-4 34-2y = 4. 3 45=3(+ 1 ) 9-5=31-3 y-3x=2. 4. Given points (II) and (015) & Gr Bid time passing through too many points. (1,4) and (M292) is given by (4-4)-CL 2004)
(4-1) = (5-1) (n-1) y-1 -461) y-1 – A4 Lenty- { points (4,-4) and (2,1) same as problems above. (4+4) – Chry) Cm4) Yeu -24-8 = 3×112 3×124 = 4.

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