Reflection across the line y x calculator

    • [DOC File]PC\|MAC

      https://info.5y1.org/reflection-across-the-line-y-x-calculator_1_b669ca.html

      3. The graph below shows What is the length of which is the reflection of across the y-axis? 1 3 6 7 has endpoints . A( 2, 4) and . B ( 7, 4). Match each transformation of with the endpoints of the corresponding image. 4. Reflection across x-axis. 5. Reflection across y-axis. 6. Clockwise rotation 90( about the origin. 7. Translation 4 units to ...

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    • [DOC File]CalculatorText

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      • a < 0 indicates a reflection • b < 0 indicates a reflection. across the y-axis across the x-axis. Once a transformation is recognized, it can be used to customize a suitable window. Suppose we want to graph y = (x – 20)2 – 30 or y + 30 = (x – 20)2 . Recognize that we are dealing with: the basic model y = x2

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    • [DOC File]Geometry Notes: Reflections

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      3. 2. Give the coordinates of the points after a reflection across the line y = -x . M(4, 6) N(-5, 2) P(0, -12) M’ ( , ) N’ ( , ) P’ ( , ) 4. Give the coordinates of the points after a reflection across the x-axis . W(4, 6) X(-5, 2) Y(0, -12) W’ ( , ) X’ ( , ) Y’ ( , ) 5. Reflect the figure across the y-axis 6. Reflect the figure ...

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    • [DOT File]TEKS Lesson Plan/Unit Plan

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      Mathematically stated: (x, y)(y, x) a) Reflection of a figure. b) Line of reflection. a) A reflection of a figure is the mirror image of the figure across a line. b) The line that an image is reflected across. pre-image. image The original image that will be transformed. The image after the transformation has taken place.

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    • [DOCX File]PC\|MAC

      https://info.5y1.org/reflection-across-the-line-y-x-calculator_1_ed91c2.html

      A) Reflection over the line y = –3B) Reflection over the line y = –5C) Rotation of 180⁰ clockwise about (–5, –3)D) Translation 6 units down Triangle LMN becomes triangle XYZ after a translation of 7 units to the left and a reflection across the x-axis.

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    • [DOC File]STANDARD - Virginia Department of Education

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      Graph the inverse of a function as a reflection across the line y = x. Investigate exponential and logarithmic functions, using the graphing calculator. Convert between logarithmic and exponential forms of an equation with bases consisting of natural numbers. Find the composition of two functions.

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