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GRADIENT LINES

  •  Indonesian    20     Public
    Gradient of Straight Line
  •   Study   Slideshow
  • Find the gradient of the line passing through each pair of R (-4, -10) and S (0,-1)
    9/4 = 2,22
  •  5
  • Find the gradient of the line passing through each pair of T (-6, 9) and U (-2, -1)
    -5/2 = -2,5
  •  5
  • Find the gradient of the line passing through each pair of P (-1, 12) and Q (3, 8)
    1
  •  5
  • Find the gradient of the line passing through each pair of point R (-7, -5) and S (-1, -5) and what type of gradient line that can make?
    0; horizontal line
  •  5
  • Find the gradient of the line passing through each pair of point P (9, -6) and Q (9, 6) and what type of gradient line that can make?
    undefined; vertical line
  •  5
  • The gradient of a line joining the points, (2k, -k) and (2, k) is -3/2. Find the possible values of k.
    k = 3
  •  10
  • The gradient of a line joining the points, (2, -3) and (-k, 7) is 4. Find the possible values of k.
    k = -9/2
  •  10
  • Find the gradients of the line segments AB
    1/6
  •  5
  • Find the gradients of the line segments CD
    -1
  •  5
  • The points A (-5, -3), B (-2, k), and C (4, 3) lie on a straight line. Find the value of k
    k = -1
  •  15
  • Find the gradient of the line passing through points E (0, 7) and F (-4, 9)
    m = - 1/2
  •  5
  • A straight line passes through the points P (-3, -4) and R (5, 6). Given that another point Q (1, k) lies on the same line. Find the value of k
    k = 1
  •  15
  • Find the gradient of the line passing through each pair of point G (-7, -1) and H (3, -1)
    0
  •  5
  • Find the gradient of the line passing through each pair of point E (2, 3) and F (2, -5)
    undefined
  •  5
  • Find the gradient of the line passing through each pair of point C (-5, 8) and D (-2, 5)
    -1
  •  5
  • The points P (2, -6), Q (12, 2k), and R (13,4) lie on the same line. Find the possible values of k
    17/11
  •  15