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11 x1 t05 03 equation of lines (2012)
 

11 x1 t05 03 equation of lines (2012)

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    11 x1 t05 03 equation of lines (2012) 11 x1 t05 03 equation of lines (2012) Presentation Transcript

    • Equation of Lines(Linear Function)
    • Equation of Lines (Linear Function)All straight lines can be written in the form;
    • Equation of Lines (Linear Function)All straight lines can be written in the form; y  mx  b
    • Equation of Lines (Linear Function)All straight lines can be written in the form; y  mx  b m  slope
    • Equation of Lines (Linear Function)All straight lines can be written in the form; y  mx  b m  slope b  y intercept
    • Equation of Lines (Linear Function)All straight lines can be written in the form; y  mx  b m  slope b  y intercept OR
    • Equation of Lines (Linear Function)All straight lines can be written in the form; y  mx  b m  slope b  y intercept OR Ax  By  C  0
    • Equation of Lines (Linear Function)All straight lines can be written in the form; y  mx  b m  slope b  y intercept OR Ax  By  C  0 (general form)
    • Equation of Lines (Linear Function)All straight lines can be written in the form; y  mx  b m  slope b  y intercept OR Ax  By  C  0 (general form) Note: A, B, C are integers or surds
    • Equation of Lines (Linear Function) All straight lines can be written in the form; y  mx  b m  slope b  y intercept OR Ax  By  C  0 (general form) Note: A, B, C are integers or surdse.g. Find the equation of the line perpendicular to y = 5x – 2 , passing through (0,6) in general form.
    • Equation of Lines (Linear Function) All straight lines can be written in the form; y  mx  b m  slope b  y intercept OR Ax  By  C  0 (general form) Note: A, B, C are integers or surdse.g. Find the equation of the line perpendicular to y = 5x – 2 , passing through (0,6) in general form. 1 required m   5
    • Equation of Lines (Linear Function) All straight lines can be written in the form; y  mx  b m  slope b  y intercept OR Ax  By  C  0 (general form) Note: A, B, C are integers or surdse.g. Find the equation of the line perpendicular to y = 5x – 2 , passing through (0,6) in general form. 1 y   x6 1 5 required m   5
    • Equation of Lines (Linear Function) All straight lines can be written in the form; y  mx  b m  slope b  y intercept OR Ax  By  C  0 (general form) Note: A, B, C are integers or surdse.g. Find the equation of the line perpendicular to y = 5x – 2 , passing through (0,6) in general form. 1 y   x6 1 5 required m   5 y   x  30 5
    • Equation of Lines (Linear Function) All straight lines can be written in the form; y  mx  b m  slope b  y intercept OR Ax  By  C  0 (general form) Note: A, B, C are integers or surdse.g. Find the equation of the line perpendicular to y = 5x – 2 , passing through (0,6) in general form. 1 y   x6 1 5 required m   5 y   x  30 5 x  5 y  30  0
    • Note: lines parallel to the x axis (y = c)
    • Note: lines parallel to the x axis (y = c) y x
    • Note: lines parallel to the x axis (y = c) y  3, 2  x
    • Note: lines parallel to the x axis (y = c) y  3, 2  x y2
    • Note: lines parallel to the x axis (y = c) y  3, 2  x y2 lines parallel to the y axis (x = k)
    • Note: lines parallel to the x axis (y = c) y  3, 2  x y2 lines parallel to the y axis (x = k) y x
    • Note: lines parallel to the x axis (y = c) y  3, 2  x y2 lines parallel to the y axis (x = k) y  3, 2  x
    • Note: lines parallel to the x axis (y = c) y  3, 2  x y2 lines parallel to the y axis (x = k) y  3, 2  x x3
    • Note: lines parallel to the x axis (y = c) y  3, 2  x y2 Exercise 5C; 1b, 3cf, 4a, 5d, 6df, 8df, 10b, 11c, 12 lines parallel to the y axis (x = k) y  3, 2  x x3