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Point Slope Formula
Point Slope Formula
      y ο€­ y1 ο€½ m  x ο€­ x1 
Point Slope Formula
                            y ο€­ y1 ο€½ m  x ο€­ x1 

e.g. (i) Find the equation of the line passing through (–3,4) and (2,–6)
Point Slope Formula
                            y ο€­ y1 ο€½ m  x ο€­ x1 

e.g. (i) Find the equation of the line passing through (–3,4) and (2,–6)
              46
         mο€½
             ο€­3 ο€­ 2
             10
           ο€½
             ο€­5
           ο€½ ο€­2
Point Slope Formula
                            y ο€­ y1 ο€½ m  x ο€­ x1 

e.g. (i) Find the equation of the line passing through (–3,4) and (2,–6)
              46
         mο€½                             y ο€­ 4 ο€½ ο€­2  x  3
             ο€­3 ο€­ 2
             10
           ο€½
             ο€­5
           ο€½ ο€­2
Point Slope Formula
                            y ο€­ y1 ο€½ m  x ο€­ x1 

e.g. (i) Find the equation of the line passing through (–3,4) and (2,–6)
              46
         mο€½                             y ο€­ 4 ο€½ ο€­2  x  3
             ο€­3 ο€­ 2
                                        y ο€­ 4 ο€½ ο€­2 x ο€­ 6
             10
           ο€½                      2x  y  2 ο€½ 0
             ο€­5
           ο€½ ο€­2
Point Slope Formula
                            y ο€­ y1 ο€½ m  x ο€­ x1 

e.g. (i) Find the equation of the line passing through (–3,4) and (2,–6)
              46
         mο€½                             y ο€­ 4 ο€½ ο€­2  x  3
             ο€­3 ο€­ 2
                                        y ο€­ 4 ο€½ ο€­2 x ο€­ 6
             10
           ο€½                      2x  y  2 ο€½ 0
             ο€­5
           ο€½ ο€­2
(ii) Find the equation of the line passing through (2,–3) and is parallel to
     3x + 4y – 5 =0
Point Slope Formula
                            y ο€­ y1 ο€½ m  x ο€­ x1 

e.g. (i) Find the equation of the line passing through (–3,4) and (2,–6)
               46
         mο€½                             y ο€­ 4 ο€½ ο€­2  x  3
              ο€­3 ο€­ 2
                                        y ο€­ 4 ο€½ ο€­2 x ο€­ 6
              10
            ο€½                     2x  y  2 ο€½ 0
              ο€­5
            ο€½ ο€­2
(ii) Find the equation of the line passing through (2,–3) and is parallel to
     3x + 4y – 5 =0
          3     5
    y ο€½ο€­ x
          4     4
Point Slope Formula
                             y ο€­ y1 ο€½ m  x ο€­ x1 

 e.g. (i) Find the equation of the line passing through (–3,4) and (2,–6)
                46
          mο€½                             y ο€­ 4 ο€½ ο€­2  x  3
               ο€­3 ο€­ 2
                                         y ο€­ 4 ο€½ ο€­2 x ο€­ 6
               10
             ο€½                     2x  y  2 ο€½ 0
               ο€­5
             ο€½ ο€­2
 (ii) Find the equation of the line passing through (2,–3) and is parallel to
      3x + 4y – 5 =0
           3     5
     y ο€½ο€­ x
           4     4
                  3
required m ο€½ ο€­
                  4
Point Slope Formula
                             y ο€­ y1 ο€½ m  x ο€­ x1 

 e.g. (i) Find the equation of the line passing through (–3,4) and (2,–6)
                46
          mο€½                             y ο€­ 4 ο€½ ο€­2  x  3
               ο€­3 ο€­ 2
                                         y ο€­ 4 ο€½ ο€­2 x ο€­ 6
               10
             ο€½                     2x  y  2 ο€½ 0
               ο€­5
             ο€½ ο€­2
 (ii) Find the equation of the line passing through (2,–3) and is parallel to
      3x + 4y – 5 =0               3
                          y  3 ο€½ ο€­  x ο€­ 2
           3     5                 4
     y ο€½ο€­ x
           4     4
                  3
required m ο€½ ο€­
                  4
Point Slope Formula
                             y ο€­ y1 ο€½ m  x ο€­ x1 

 e.g. (i) Find the equation of the line passing through (–3,4) and (2,–6)
                46
          mο€½                              y ο€­ 4 ο€½ ο€­2  x  3
               ο€­3 ο€­ 2
                                          y ο€­ 4 ο€½ ο€­2 x ο€­ 6
               10
             ο€½                      2x  y  2 ο€½ 0
               ο€­5
             ο€½ ο€­2
 (ii) Find the equation of the line passing through (2,–3) and is parallel to
      3x + 4y – 5 =0               3
                          y  3 ο€½ ο€­  x ο€­ 2
           3     5                 4
     y ο€½ο€­ x           4 y  12 ο€½ ο€­3 x  6
           4     4
                  3     3x  4 y  6 ο€½ 0
required m ο€½ ο€­
                  4
Point Slope Formula
                             y ο€­ y1 ο€½ m  x ο€­ x1 

 e.g. (i) Find the equation of the line passing through (–3,4) and (2,–6)
                46
          mο€½                              y ο€­ 4 ο€½ ο€­2  x  3
               ο€­3 ο€­ 2
                                          y ο€­ 4 ο€½ ο€­2 x ο€­ 6
               10
             ο€½                      2x  y  2 ο€½ 0
               ο€­5
             ο€½ ο€­2
 (ii) Find the equation of the line passing through (2,–3) and is parallel to
      3x + 4y – 5 =0               3             OR
                          y  3 ο€½ ο€­  x ο€­ 2
           3     5                 4
     y ο€½ο€­ x           4 y  12 ο€½ ο€­3 x  6
           4     4
                  3     3x  4 y  6 ο€½ 0
required m ο€½ ο€­
                  4
Point Slope Formula
                             y ο€­ y1 ο€½ m  x ο€­ x1 

 e.g. (i) Find the equation of the line passing through (–3,4) and (2,–6)
                46
          mο€½                              y ο€­ 4 ο€½ ο€­2  x  3
               ο€­3 ο€­ 2
                                          y ο€­ 4 ο€½ ο€­2 x ο€­ 6
               10
             ο€½                      2x  y  2 ο€½ 0
               ο€­5
             ο€½ ο€­2
 (ii) Find the equation of the line passing through (2,–3) and is parallel to
      3x + 4y – 5 =0               3             OR         3x  4 y  k ο€½ 0
                          y  3 ο€½ ο€­  x ο€­ 2
           3     5                 4
     y ο€½ο€­ x           4 y  12 ο€½ ο€­3 x  6
           4     4
                  3     3x  4 y  6 ο€½ 0
required m ο€½ ο€­
                  4
Point Slope Formula
                                 y ο€­ y1 ο€½ m  x ο€­ x1 

 e.g. (i) Find the equation of the line passing through (–3,4) and (2,–6)
                46
          mο€½                              y ο€­ 4 ο€½ ο€­2  x  3
               ο€­3 ο€­ 2
                                          y ο€­ 4 ο€½ ο€­2 x ο€­ 6
               10
             ο€½                      2x  y  2 ο€½ 0
               ο€­5
             ο€½ ο€­2
 (ii) Find the equation of the line passing through (2,–3) and is parallel to
      3x + 4y – 5 =0               3             OR           3x  4 y  k ο€½ 0
                          y  3 ο€½ ο€­  x ο€­ 2
           3
     y ο€½ο€­ x
                 5                 4               2, ο€­3 : 3  2   4  ο€­3  k ο€½ 0
           4     4     4 y  12 ο€½ ο€­3 x  6
                  3     3x  4 y  6 ο€½ 0
required m ο€½ ο€­
                  4
Point Slope Formula
                                 y ο€­ y1 ο€½ m  x ο€­ x1 

 e.g. (i) Find the equation of the line passing through (–3,4) and (2,–6)
                46
          mο€½                              y ο€­ 4 ο€½ ο€­2  x  3
               ο€­3 ο€­ 2
                                          y ο€­ 4 ο€½ ο€­2 x ο€­ 6
               10
             ο€½                      2x  y  2 ο€½ 0
               ο€­5
             ο€½ ο€­2
 (ii) Find the equation of the line passing through (2,–3) and is parallel to
      3x + 4y – 5 =0               3             OR           3x  4 y  k ο€½ 0
                          y  3 ο€½ ο€­  x ο€­ 2
           3
     y ο€½ο€­ x
                 5                 4               2, ο€­3 : 3  2   4  ο€­3  k ο€½ 0
                       4 y  12 ο€½ ο€­3 x  6
           4     4                                                   ο€­6  k ο€½ 0
                        3x  4 y  6 ο€½ 0
required m ο€½ ο€­
                  3                                                         k ο€½6
                  4
Point Slope Formula
                                 y ο€­ y1 ο€½ m  x ο€­ x1 

 e.g. (i) Find the equation of the line passing through (–3,4) and (2,–6)
                46
          mο€½                              y ο€­ 4 ο€½ ο€­2  x  3
               ο€­3 ο€­ 2
                                          y ο€­ 4 ο€½ ο€­2 x ο€­ 6
               10
             ο€½                      2x  y  2 ο€½ 0
               ο€­5
             ο€½ ο€­2
 (ii) Find the equation of the line passing through (2,–3) and is parallel to
      3x + 4y – 5 =0               3             OR           3x  4 y  k ο€½ 0
                          y  3 ο€½ ο€­  x ο€­ 2
           3
     y ο€½ο€­ x
                 5                 4               2, ο€­3 : 3  2   4  ο€­3  k ο€½ 0
                       4 y  12 ο€½ ο€­3 x  6
           4     4                                                   ο€­6  k ο€½ 0
                        3x  4 y  6 ο€½ 0
required m ο€½ ο€­
                  3                                                         k ο€½6
                  4                                        3x  4 y  6 ο€½ 0
(ii) Find the equation of the line passing through (6,4) and is
     perpendicular to 9x – 4y + 6 =0
(ii) Find the equation of the line passing through (6,4) and is
     perpendicular to 9x – 4y + 6 =0

      9   6
   y ο€½ x
      4   4
(ii) Find the equation of the line passing through (6,4) and is
     perpendicular to 9x – 4y + 6 =0

      9   6
   y ο€½ x
      4   4
               4
required m ο€½ ο€­
               9
(ii) Find the equation of the line passing through (6,4) and is
     perpendicular to 9x – 4y + 6 =0
                                 4
      9   6             y ο€­ 4 ο€½ ο€­  x ο€­ 6
   y ο€½ x                        9
      4   4
               4
required m ο€½ ο€­
               9
(ii) Find the equation of the line passing through (6,4) and is
     perpendicular to 9x – 4y + 6 =0
                                  4
      9   6             y ο€­ 4 ο€½ ο€­  x ο€­ 6
   y ο€½ x                         9
      4   4         9 y ο€­ 36 ο€½ ο€­4 x  24
               4
required m ο€½ ο€­       4 x  9 y ο€­ 60 ο€½ 0
               9
(ii) Find the equation of the line passing through (6,4) and is
     perpendicular to 9x – 4y + 6 =0
                                              OR
                                    4
         9    6          y ο€­ 4 ο€½ ο€­  x ο€­ 6
     y ο€½ x                         9
         4    4      9 y ο€­ 36 ο€½ ο€­4 x  24
                4
required m ο€½ ο€­         4 x  9 y ο€­ 60 ο€½ 0
                9
(ii) Find the equation of the line passing through (6,4) and is
     perpendicular to 9x – 4y + 6 =0
                                              OR       4x  9 y  k ο€½ 0
                                    4
         9    6          y ο€­ 4 ο€½ ο€­  x ο€­ 6
     y ο€½ x                         9
         4    4      9 y ο€­ 36 ο€½ ο€­4 x  24
                4
required m ο€½ ο€­         4 x  9 y ο€­ 60 ο€½ 0
                9
(ii) Find the equation of the line passing through (6,4) and is
     perpendicular to 9x – 4y + 6 =0
                                              OR            4x  9 y  k ο€½ 0
                                    4
         9
     y ο€½ x
              6          y ο€­ 4 ο€½ ο€­  x ο€­ 6      6, 4  : 4  6   9  4   k ο€½ 0
                                    9
         4    4      9 y ο€­ 36 ο€½ ο€­4 x  24
                4
required m ο€½ ο€­         4 x  9 y ο€­ 60 ο€½ 0
                9
(ii) Find the equation of the line passing through (6,4) and is
     perpendicular to 9x – 4y + 6 =0
                                              OR            4x  9 y  k ο€½ 0
                                    4
         9
     y ο€½ x
              6          y ο€­ 4 ο€½ ο€­  x ο€­ 6      6, 4  : 4  6   9  4   k ο€½ 0
                                    9
         4    4      9 y ο€­ 36 ο€½ ο€­4 x  24                        60  k ο€½ 0
                4                                                       k ο€½ ο€­60
required m ο€½ ο€­         4 x  9 y ο€­ 60 ο€½ 0
                9
(ii) Find the equation of the line passing through (6,4) and is
     perpendicular to 9x – 4y + 6 =0
                                              OR            4x  9 y  k ο€½ 0
                                    4
         9
     y ο€½ x
              6          y ο€­ 4 ο€½ ο€­  x ο€­ 6      6, 4  : 4  6   9  4   k ο€½ 0
                                    9
         4    4      9 y ο€­ 36 ο€½ ο€­4 x  24                        60  k ο€½ 0
                4                                                       k ο€½ ο€­60
required m ο€½ ο€­         4 x  9 y ο€­ 60 ο€½ 0
                9                                       4 x  9 y ο€­ 60 ο€½ 0
(ii) Find the equation of the line passing through (6,4) and is
     perpendicular to 9x – 4y + 6 =0
                                              OR            4x  9 y  k ο€½ 0
                                    4
         9
     y ο€½ x
              6          y ο€­ 4 ο€½ ο€­  x ο€­ 6      6, 4  : 4  6   9  4   k ο€½ 0
                                    9
         4    4      9 y ο€­ 36 ο€½ ο€­4 x  24                        60  k ο€½ 0
                4                                                       k ο€½ ο€­60
required m ο€½ ο€­         4 x  9 y ο€­ 60 ο€½ 0
                9                                       4 x  9 y ο€­ 60 ο€½ 0

     To prove three lines (l, m, n) are concurrent;
(ii) Find the equation of the line passing through (6,4) and is
     perpendicular to 9x – 4y + 6 =0
                                              OR            4x  9 y  k ο€½ 0
                                    4
         9
     y ο€½ x
              6          y ο€­ 4 ο€½ ο€­  x ο€­ 6      6, 4  : 4  6   9  4   k ο€½ 0
                                    9
         4    4      9 y ο€­ 36 ο€½ ο€­4 x  24                        60  k ο€½ 0
                4                                                       k ο€½ ο€­60
required m ο€½ ο€­         4 x  9 y ο€­ 60 ο€½ 0
                9                                       4 x  9 y ο€­ 60 ο€½ 0

     To prove three lines (l, m, n) are concurrent;
         (i ) solve l and m simultaneously
(ii) Find the equation of the line passing through (6,4) and is
     perpendicular to 9x – 4y + 6 =0
                                              OR            4x  9 y  k ο€½ 0
                                    4
         9
     y ο€½ x
              6          y ο€­ 4 ο€½ ο€­  x ο€­ 6      6, 4  : 4  6   9  4   k ο€½ 0
                                    9
         4    4      9 y ο€­ 36 ο€½ ο€­4 x  24                        60  k ο€½ 0
                4                                                       k ο€½ ο€­60
required m ο€½ ο€­         4 x  9 y ο€­ 60 ο€½ 0
                9                                       4 x  9 y ο€­ 60 ο€½ 0

     To prove three lines (l, m, n) are concurrent;
         (i ) solve l and m simultaneously
         (ii ) substitute point of intersection into n
(ii) Find the equation of the line passing through (6,4) and is
     perpendicular to 9x – 4y + 6 =0
                                              OR            4x  9 y  k ο€½ 0
                                    4
         9
     y ο€½ x
              6          y ο€­ 4 ο€½ ο€­  x ο€­ 6      6, 4  : 4  6   9  4   k ο€½ 0
                                    9
         4    4      9 y ο€­ 36 ο€½ ο€­4 x  24                        60  k ο€½ 0
                4                                                       k ο€½ ο€­60
required m ο€½ ο€­         4 x  9 y ο€­ 60 ο€½ 0
                9                                       4 x  9 y ο€­ 60 ο€½ 0

     To prove three lines (l, m, n) are concurrent;
         (i ) solve l and m simultaneously
         (ii ) substitute point of intersection into n
        (iii ) if it satisfies the equation, then the lines are concurrent
(ii) Find the equation of the line passing through (6,4) and is
     perpendicular to 9x – 4y + 6 =0
                                              OR            4x  9 y  k ο€½ 0
                                    4
         9
     y ο€½ x
              6          y ο€­ 4 ο€½ ο€­  x ο€­ 6      6, 4  : 4  6   9  4   k ο€½ 0
                                    9
         4    4      9 y ο€­ 36 ο€½ ο€­4 x  24                        60  k ο€½ 0
                4                                                       k ο€½ ο€­60
required m ο€½ ο€­         4 x  9 y ο€­ 60 ο€½ 0
                9                                       4 x  9 y ο€­ 60 ο€½ 0

     To prove three lines (l, m, n) are concurrent;
         (i ) solve l and m simultaneously
         (ii ) substitute point of intersection into n
        (iii ) if it satisfies the equation, then the lines are concurrent

       Exercise 5D; 1e, 2c, 4abc (i), 5b, 7d, 9, 11, 13, 15, 17ab (i),
                       18ab (ii), 19, 22, 23c, 26*

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  • 2. Point Slope Formula y ο€­ y1 ο€½ m  x ο€­ x1 
  • 3. Point Slope Formula y ο€­ y1 ο€½ m  x ο€­ x1  e.g. (i) Find the equation of the line passing through (–3,4) and (2,–6)
  • 4. Point Slope Formula y ο€­ y1 ο€½ m  x ο€­ x1  e.g. (i) Find the equation of the line passing through (–3,4) and (2,–6) 46 mο€½ ο€­3 ο€­ 2 10 ο€½ ο€­5 ο€½ ο€­2
  • 5. Point Slope Formula y ο€­ y1 ο€½ m  x ο€­ x1  e.g. (i) Find the equation of the line passing through (–3,4) and (2,–6) 46 mο€½ y ο€­ 4 ο€½ ο€­2  x  3 ο€­3 ο€­ 2 10 ο€½ ο€­5 ο€½ ο€­2
  • 6. Point Slope Formula y ο€­ y1 ο€½ m  x ο€­ x1  e.g. (i) Find the equation of the line passing through (–3,4) and (2,–6) 46 mο€½ y ο€­ 4 ο€½ ο€­2  x  3 ο€­3 ο€­ 2 y ο€­ 4 ο€½ ο€­2 x ο€­ 6 10 ο€½ 2x  y  2 ο€½ 0 ο€­5 ο€½ ο€­2
  • 7. Point Slope Formula y ο€­ y1 ο€½ m  x ο€­ x1  e.g. (i) Find the equation of the line passing through (–3,4) and (2,–6) 46 mο€½ y ο€­ 4 ο€½ ο€­2  x  3 ο€­3 ο€­ 2 y ο€­ 4 ο€½ ο€­2 x ο€­ 6 10 ο€½ 2x  y  2 ο€½ 0 ο€­5 ο€½ ο€­2 (ii) Find the equation of the line passing through (2,–3) and is parallel to 3x + 4y – 5 =0
  • 8. Point Slope Formula y ο€­ y1 ο€½ m  x ο€­ x1  e.g. (i) Find the equation of the line passing through (–3,4) and (2,–6) 46 mο€½ y ο€­ 4 ο€½ ο€­2  x  3 ο€­3 ο€­ 2 y ο€­ 4 ο€½ ο€­2 x ο€­ 6 10 ο€½ 2x  y  2 ο€½ 0 ο€­5 ο€½ ο€­2 (ii) Find the equation of the line passing through (2,–3) and is parallel to 3x + 4y – 5 =0 3 5 y ο€½ο€­ x 4 4
  • 9. Point Slope Formula y ο€­ y1 ο€½ m  x ο€­ x1  e.g. (i) Find the equation of the line passing through (–3,4) and (2,–6) 46 mο€½ y ο€­ 4 ο€½ ο€­2  x  3 ο€­3 ο€­ 2 y ο€­ 4 ο€½ ο€­2 x ο€­ 6 10 ο€½ 2x  y  2 ο€½ 0 ο€­5 ο€½ ο€­2 (ii) Find the equation of the line passing through (2,–3) and is parallel to 3x + 4y – 5 =0 3 5 y ο€½ο€­ x 4 4 3 required m ο€½ ο€­ 4
  • 10. Point Slope Formula y ο€­ y1 ο€½ m  x ο€­ x1  e.g. (i) Find the equation of the line passing through (–3,4) and (2,–6) 46 mο€½ y ο€­ 4 ο€½ ο€­2  x  3 ο€­3 ο€­ 2 y ο€­ 4 ο€½ ο€­2 x ο€­ 6 10 ο€½ 2x  y  2 ο€½ 0 ο€­5 ο€½ ο€­2 (ii) Find the equation of the line passing through (2,–3) and is parallel to 3x + 4y – 5 =0 3 y  3 ο€½ ο€­  x ο€­ 2 3 5 4 y ο€½ο€­ x 4 4 3 required m ο€½ ο€­ 4
  • 11. Point Slope Formula y ο€­ y1 ο€½ m  x ο€­ x1  e.g. (i) Find the equation of the line passing through (–3,4) and (2,–6) 46 mο€½ y ο€­ 4 ο€½ ο€­2  x  3 ο€­3 ο€­ 2 y ο€­ 4 ο€½ ο€­2 x ο€­ 6 10 ο€½ 2x  y  2 ο€½ 0 ο€­5 ο€½ ο€­2 (ii) Find the equation of the line passing through (2,–3) and is parallel to 3x + 4y – 5 =0 3 y  3 ο€½ ο€­  x ο€­ 2 3 5 4 y ο€½ο€­ x 4 y  12 ο€½ ο€­3 x  6 4 4 3 3x  4 y  6 ο€½ 0 required m ο€½ ο€­ 4
  • 12. Point Slope Formula y ο€­ y1 ο€½ m  x ο€­ x1  e.g. (i) Find the equation of the line passing through (–3,4) and (2,–6) 46 mο€½ y ο€­ 4 ο€½ ο€­2  x  3 ο€­3 ο€­ 2 y ο€­ 4 ο€½ ο€­2 x ο€­ 6 10 ο€½ 2x  y  2 ο€½ 0 ο€­5 ο€½ ο€­2 (ii) Find the equation of the line passing through (2,–3) and is parallel to 3x + 4y – 5 =0 3 OR y  3 ο€½ ο€­  x ο€­ 2 3 5 4 y ο€½ο€­ x 4 y  12 ο€½ ο€­3 x  6 4 4 3 3x  4 y  6 ο€½ 0 required m ο€½ ο€­ 4
  • 13. Point Slope Formula y ο€­ y1 ο€½ m  x ο€­ x1  e.g. (i) Find the equation of the line passing through (–3,4) and (2,–6) 46 mο€½ y ο€­ 4 ο€½ ο€­2  x  3 ο€­3 ο€­ 2 y ο€­ 4 ο€½ ο€­2 x ο€­ 6 10 ο€½ 2x  y  2 ο€½ 0 ο€­5 ο€½ ο€­2 (ii) Find the equation of the line passing through (2,–3) and is parallel to 3x + 4y – 5 =0 3 OR 3x  4 y  k ο€½ 0 y  3 ο€½ ο€­  x ο€­ 2 3 5 4 y ο€½ο€­ x 4 y  12 ο€½ ο€­3 x  6 4 4 3 3x  4 y  6 ο€½ 0 required m ο€½ ο€­ 4
  • 14. Point Slope Formula y ο€­ y1 ο€½ m  x ο€­ x1  e.g. (i) Find the equation of the line passing through (–3,4) and (2,–6) 46 mο€½ y ο€­ 4 ο€½ ο€­2  x  3 ο€­3 ο€­ 2 y ο€­ 4 ο€½ ο€­2 x ο€­ 6 10 ο€½ 2x  y  2 ο€½ 0 ο€­5 ο€½ ο€­2 (ii) Find the equation of the line passing through (2,–3) and is parallel to 3x + 4y – 5 =0 3 OR 3x  4 y  k ο€½ 0 y  3 ο€½ ο€­  x ο€­ 2 3 y ο€½ο€­ x 5 4  2, ο€­3 : 3  2   4  ο€­3  k ο€½ 0 4 4 4 y  12 ο€½ ο€­3 x  6 3 3x  4 y  6 ο€½ 0 required m ο€½ ο€­ 4
  • 15. Point Slope Formula y ο€­ y1 ο€½ m  x ο€­ x1  e.g. (i) Find the equation of the line passing through (–3,4) and (2,–6) 46 mο€½ y ο€­ 4 ο€½ ο€­2  x  3 ο€­3 ο€­ 2 y ο€­ 4 ο€½ ο€­2 x ο€­ 6 10 ο€½ 2x  y  2 ο€½ 0 ο€­5 ο€½ ο€­2 (ii) Find the equation of the line passing through (2,–3) and is parallel to 3x + 4y – 5 =0 3 OR 3x  4 y  k ο€½ 0 y  3 ο€½ ο€­  x ο€­ 2 3 y ο€½ο€­ x 5 4  2, ο€­3 : 3  2   4  ο€­3  k ο€½ 0 4 y  12 ο€½ ο€­3 x  6 4 4 ο€­6  k ο€½ 0 3x  4 y  6 ο€½ 0 required m ο€½ ο€­ 3 k ο€½6 4
  • 16. Point Slope Formula y ο€­ y1 ο€½ m  x ο€­ x1  e.g. (i) Find the equation of the line passing through (–3,4) and (2,–6) 46 mο€½ y ο€­ 4 ο€½ ο€­2  x  3 ο€­3 ο€­ 2 y ο€­ 4 ο€½ ο€­2 x ο€­ 6 10 ο€½ 2x  y  2 ο€½ 0 ο€­5 ο€½ ο€­2 (ii) Find the equation of the line passing through (2,–3) and is parallel to 3x + 4y – 5 =0 3 OR 3x  4 y  k ο€½ 0 y  3 ο€½ ο€­  x ο€­ 2 3 y ο€½ο€­ x 5 4  2, ο€­3 : 3  2   4  ο€­3  k ο€½ 0 4 y  12 ο€½ ο€­3 x  6 4 4 ο€­6  k ο€½ 0 3x  4 y  6 ο€½ 0 required m ο€½ ο€­ 3 k ο€½6 4  3x  4 y  6 ο€½ 0
  • 17. (ii) Find the equation of the line passing through (6,4) and is perpendicular to 9x – 4y + 6 =0
  • 18. (ii) Find the equation of the line passing through (6,4) and is perpendicular to 9x – 4y + 6 =0 9 6 y ο€½ x 4 4
  • 19. (ii) Find the equation of the line passing through (6,4) and is perpendicular to 9x – 4y + 6 =0 9 6 y ο€½ x 4 4 4 required m ο€½ ο€­ 9
  • 20. (ii) Find the equation of the line passing through (6,4) and is perpendicular to 9x – 4y + 6 =0 4 9 6 y ο€­ 4 ο€½ ο€­  x ο€­ 6 y ο€½ x 9 4 4 4 required m ο€½ ο€­ 9
  • 21. (ii) Find the equation of the line passing through (6,4) and is perpendicular to 9x – 4y + 6 =0 4 9 6 y ο€­ 4 ο€½ ο€­  x ο€­ 6 y ο€½ x 9 4 4 9 y ο€­ 36 ο€½ ο€­4 x  24 4 required m ο€½ ο€­ 4 x  9 y ο€­ 60 ο€½ 0 9
  • 22. (ii) Find the equation of the line passing through (6,4) and is perpendicular to 9x – 4y + 6 =0 OR 4 9 6 y ο€­ 4 ο€½ ο€­  x ο€­ 6 y ο€½ x 9 4 4 9 y ο€­ 36 ο€½ ο€­4 x  24 4 required m ο€½ ο€­ 4 x  9 y ο€­ 60 ο€½ 0 9
  • 23. (ii) Find the equation of the line passing through (6,4) and is perpendicular to 9x – 4y + 6 =0 OR 4x  9 y  k ο€½ 0 4 9 6 y ο€­ 4 ο€½ ο€­  x ο€­ 6 y ο€½ x 9 4 4 9 y ο€­ 36 ο€½ ο€­4 x  24 4 required m ο€½ ο€­ 4 x  9 y ο€­ 60 ο€½ 0 9
  • 24. (ii) Find the equation of the line passing through (6,4) and is perpendicular to 9x – 4y + 6 =0 OR 4x  9 y  k ο€½ 0 4 9 y ο€½ x 6 y ο€­ 4 ο€½ ο€­  x ο€­ 6  6, 4  : 4  6   9  4   k ο€½ 0 9 4 4 9 y ο€­ 36 ο€½ ο€­4 x  24 4 required m ο€½ ο€­ 4 x  9 y ο€­ 60 ο€½ 0 9
  • 25. (ii) Find the equation of the line passing through (6,4) and is perpendicular to 9x – 4y + 6 =0 OR 4x  9 y  k ο€½ 0 4 9 y ο€½ x 6 y ο€­ 4 ο€½ ο€­  x ο€­ 6  6, 4  : 4  6   9  4   k ο€½ 0 9 4 4 9 y ο€­ 36 ο€½ ο€­4 x  24 60  k ο€½ 0 4 k ο€½ ο€­60 required m ο€½ ο€­ 4 x  9 y ο€­ 60 ο€½ 0 9
  • 26. (ii) Find the equation of the line passing through (6,4) and is perpendicular to 9x – 4y + 6 =0 OR 4x  9 y  k ο€½ 0 4 9 y ο€½ x 6 y ο€­ 4 ο€½ ο€­  x ο€­ 6  6, 4  : 4  6   9  4   k ο€½ 0 9 4 4 9 y ο€­ 36 ο€½ ο€­4 x  24 60  k ο€½ 0 4 k ο€½ ο€­60 required m ο€½ ο€­ 4 x  9 y ο€­ 60 ο€½ 0 9  4 x  9 y ο€­ 60 ο€½ 0
  • 27. (ii) Find the equation of the line passing through (6,4) and is perpendicular to 9x – 4y + 6 =0 OR 4x  9 y  k ο€½ 0 4 9 y ο€½ x 6 y ο€­ 4 ο€½ ο€­  x ο€­ 6  6, 4  : 4  6   9  4   k ο€½ 0 9 4 4 9 y ο€­ 36 ο€½ ο€­4 x  24 60  k ο€½ 0 4 k ο€½ ο€­60 required m ο€½ ο€­ 4 x  9 y ο€­ 60 ο€½ 0 9  4 x  9 y ο€­ 60 ο€½ 0 To prove three lines (l, m, n) are concurrent;
  • 28. (ii) Find the equation of the line passing through (6,4) and is perpendicular to 9x – 4y + 6 =0 OR 4x  9 y  k ο€½ 0 4 9 y ο€½ x 6 y ο€­ 4 ο€½ ο€­  x ο€­ 6  6, 4  : 4  6   9  4   k ο€½ 0 9 4 4 9 y ο€­ 36 ο€½ ο€­4 x  24 60  k ο€½ 0 4 k ο€½ ο€­60 required m ο€½ ο€­ 4 x  9 y ο€­ 60 ο€½ 0 9  4 x  9 y ο€­ 60 ο€½ 0 To prove three lines (l, m, n) are concurrent; (i ) solve l and m simultaneously
  • 29. (ii) Find the equation of the line passing through (6,4) and is perpendicular to 9x – 4y + 6 =0 OR 4x  9 y  k ο€½ 0 4 9 y ο€½ x 6 y ο€­ 4 ο€½ ο€­  x ο€­ 6  6, 4  : 4  6   9  4   k ο€½ 0 9 4 4 9 y ο€­ 36 ο€½ ο€­4 x  24 60  k ο€½ 0 4 k ο€½ ο€­60 required m ο€½ ο€­ 4 x  9 y ο€­ 60 ο€½ 0 9  4 x  9 y ο€­ 60 ο€½ 0 To prove three lines (l, m, n) are concurrent; (i ) solve l and m simultaneously (ii ) substitute point of intersection into n
  • 30. (ii) Find the equation of the line passing through (6,4) and is perpendicular to 9x – 4y + 6 =0 OR 4x  9 y  k ο€½ 0 4 9 y ο€½ x 6 y ο€­ 4 ο€½ ο€­  x ο€­ 6  6, 4  : 4  6   9  4   k ο€½ 0 9 4 4 9 y ο€­ 36 ο€½ ο€­4 x  24 60  k ο€½ 0 4 k ο€½ ο€­60 required m ο€½ ο€­ 4 x  9 y ο€­ 60 ο€½ 0 9  4 x  9 y ο€­ 60 ο€½ 0 To prove three lines (l, m, n) are concurrent; (i ) solve l and m simultaneously (ii ) substitute point of intersection into n (iii ) if it satisfies the equation, then the lines are concurrent
  • 31. (ii) Find the equation of the line passing through (6,4) and is perpendicular to 9x – 4y + 6 =0 OR 4x  9 y  k ο€½ 0 4 9 y ο€½ x 6 y ο€­ 4 ο€½ ο€­  x ο€­ 6  6, 4  : 4  6   9  4   k ο€½ 0 9 4 4 9 y ο€­ 36 ο€½ ο€­4 x  24 60  k ο€½ 0 4 k ο€½ ο€­60 required m ο€½ ο€­ 4 x  9 y ο€­ 60 ο€½ 0 9  4 x  9 y ο€­ 60 ο€½ 0 To prove three lines (l, m, n) are concurrent; (i ) solve l and m simultaneously (ii ) substitute point of intersection into n (iii ) if it satisfies the equation, then the lines are concurrent Exercise 5D; 1e, 2c, 4abc (i), 5b, 7d, 9, 11, 13, 15, 17ab (i), 18ab (ii), 19, 22, 23c, 26*