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Translation of Axes
                    Prepared by:
        Prof. Teresita P. Liwanag – Zapanta
 B.S.C.E., M.S.C.M., M.Ed. (Math-units), PhD-TM (on-going)
SPECIFIC OBJECTIVES:
       At the end of the lesson, the student is expected to be
able to:

• translate coordinate axes.
• find new coordinates after translation.
• find new equation if the origin is translated to a given point..
• simplify the equations by translation of axes.
• graph the transformed equation.
Definition: Translation of Axes

        Consider a transformation in which the new axes are
parallel to the original axes and similarly directed. Translation of
axes is related to performing two geometric transformations: a
horizontal shift and a vertical shift. Hence the new axes can be
obtained by shifting the old axes h units horizontally and k units
vertically while keeping their directions unchanged.
        Let x and y stand for the coordinates of any point P when
referred to the old axes, and x’ and y’ the coordinates of P with
respect to the new axes. Then x = x’ + h and y = y’ + k.
Lesson 11    translation of axes
Lesson 11    translation of axes
Lesson 11    translation of axes

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Lesson 11 translation of axes

  • 1. Translation of Axes Prepared by: Prof. Teresita P. Liwanag – Zapanta B.S.C.E., M.S.C.M., M.Ed. (Math-units), PhD-TM (on-going)
  • 2. SPECIFIC OBJECTIVES: At the end of the lesson, the student is expected to be able to: • translate coordinate axes. • find new coordinates after translation. • find new equation if the origin is translated to a given point.. • simplify the equations by translation of axes. • graph the transformed equation.
  • 3. Definition: Translation of Axes Consider a transformation in which the new axes are parallel to the original axes and similarly directed. Translation of axes is related to performing two geometric transformations: a horizontal shift and a vertical shift. Hence the new axes can be obtained by shifting the old axes h units horizontally and k units vertically while keeping their directions unchanged. Let x and y stand for the coordinates of any point P when referred to the old axes, and x’ and y’ the coordinates of P with respect to the new axes. Then x = x’ + h and y = y’ + k.