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Student:Class:Date:Transformations and coordinate geometry Student Activity Sheet 2; use with Exploring Reflections and rotations 1. Using Patty Paper, reflect PAT across the axis. Label the image
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How to fill out transformations and coordinate geometry

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To fill out transformations, follow these steps:
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Identify the type of transformation you need to perform, such as translation, rotation, reflection, or dilation.
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Understand the properties and rules of the specific transformation you are using.
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Determine the coordinates of the points or objects involved in the transformation.
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Apply the transformation by using the appropriate formulas or rules for the chosen type of transformation.
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Verify your results and make any necessary adjustments if needed.
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To fill out coordinate geometry, here are the steps:
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Understand the basic concepts of coordinate geometry, including points, lines, and curves represented on a coordinate plane.
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Identify the type of problem or task you are trying to solve, such as finding the distance between two points or finding the midpoint of a line segment.
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Determine the coordinates of the points involved in the problem.
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Apply the appropriate formulas or techniques to solve the problem, such as using the distance formula or midpoint formula.
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Double-check your calculations and ensure your answer makes sense in the given context.
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If necessary, communicate your findings clearly and concisely using proper mathematical notation or descriptions.

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Transformations in geometry involve moving, rotating, reflecting or resizing shapes. Coordinate geometry deals with locating points on a plane using coordinates.
Students studying geometry or mathematics may be required to learn and apply transformations and coordinate geometry.
You can fill out transformations and coordinate geometry by understanding the concepts, practicing problems, and applying the formulas.
The purpose of transformations and coordinate geometry is to understand how shapes can be modified and how points can be located on a plane using coordinates.
Information such as the type of transformation being used, the coordinates of points, and the formulas used to calculate positions may need to be reported.
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