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Name: Date: Period: Reflections, Translations, and Rotations Quiz Multiple Choice Identify the choice that best completes the statement or answers the question. 1 What is the image of point (3,7)
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How to fill out reflections translations and rotations:

01
Start by understanding the basics of reflections, translations, and rotations. Reflections involve flipping an object over a line, translations involve moving an object without changing its shape or orientation, and rotations involve turning an object around a fixed point.
02
Identify the object or shape that needs to be filled out. This could be a graph, a coordinate plane, or a physical object.
03
Determine the desired reflection, translation, or rotation for the object. This could involve specifying the axis or line of reflection, the amount and direction of translation, or the angle and direction of rotation.
04
Use appropriate mathematical formulas or techniques to apply the desired transformation to the object. For reflections, this may involve changing the signs of the coordinates across the specified axis. For translations, this may involve adding or subtracting a constant value to each coordinate. For rotations, this may involve using trigonometric functions and matrix operations.
05
Double-check your work to ensure that the filled out reflections, translations, and rotations accurately represent the desired transformation for the object.

Who needs reflections translations and rotations:

01
Architects and engineers use reflections, translations, and rotations to design and construct buildings, bridges, and other structures. These transformations help them visualize the final form and orientation of their creations.
02
Artists and designers utilize reflections, translations, and rotations to create symmetrical patterns and visually appealing compositions. These transformations add depth and dynamism to their artwork.
03
Mathematicians and physicists employ reflections, translations, and rotations to solve geometric problems, analyze physical phenomena, and explore abstract concepts. These transformations provide valuable insights into the relationships between objects and their transformations in space.
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Reflections, translations, and rotations are types of transformations in geometry that involve changing the position of an object or shape.
There is no specific requirement to file reflections, translations, and rotations as they are mathematical concepts.
To perform reflections, translations, and rotations, one needs to understand the rules and methods associated with each type of transformation.
The purpose of reflections, translations, and rotations is to manipulate shapes and objects in geometric space, allowing for the study of symmetry, congruence, and other properties.
There is no specific information required to be reported for reflections, translations, and rotations as they are mathematical concepts.
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