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What rule suscribes the transformation ABCD?

User Lase
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1 Answer

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22 votes

Answer:

Quadrilateral ABCD is transformed according to the rule (x, y) -> (y, -x).

Step-by-step explanation: Extra information.

-Which rule describes the composition of transformations of figure maps to figure AB C D E? When a figure is rotated by 180 degrees the x and y coordinates change place and the "y" sign is reversed. A’B’C’D’E’ Is rotated by 180 degrees to come to figure A” B” C” D” E”.

-Which rule describes the composition of transformations that maps figures? In isometric transformation, the shape of the original and the image remains the same and the size of the image is the same as the original. The attached figure has been observed that the composition of transformations that maps to is a rotation and the reflection about the x-axis.

-How do you describe a transformation? Is a process that manipulates a polygon or other two-dimensional object on a plane or coordinate system. Mathematical transformations describe how two-dimensional figures move around a plane or coordinate system. A preimage or inverse image is the two-dimensional shape before any transformation.

-How do you describe reflection transformation? A reflection is a type of transformation. It ‘maps’ one shape onto another. When a shape is reflected a mirror image is created. If the shape and size remain unchanged, the two images are congruent.

-How do you write a reflection transformation? To write a rule for this reflection you would write rx−axis(x,y) → (x,−y). Notation Rule A notation rule has the following form ry−axisA → B = ry−axis(x,y) → (−x,y) and tells you that image A has been reflected across the y-axis and the x-coordinates have been multiplied by -1.

-How do you describe reflection in math? In geometry, a reflection is a type of rigid transformation in which the preimage is flipped across a line of reflection to create the image. Each point of the image is the same distance from the line as the preimage is, just on the opposite side of the line.

-Hope this helps.

User Ramesh Maharjan
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