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Name Date Class LESSON76Reteach Dilations and Similarity in the Coordinate Plane dilation is a transformation that changes the size of a figure but not its shape. The preimage and image are always
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How to fill out dilations in math how

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To fill out dilations in math, follow these steps:
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Determine the center of dilation. This is the point about which the figure will be enlarged or reduced.
03
Determine the scale factor. This determines how much the figure will be enlarged or reduced. If the scale factor is greater than 1, the figure will be enlarged. If the scale factor is between 0 and 1, the figure will be reduced.
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For each point in the original figure, multiply its distance from the center of dilation by the scale factor to find the corresponding point in the dilated figure.
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Connect the corresponding points in the dilated figure to form the dilated shape. Make sure to preserve the shape and proportions of the original figure.
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Label the dilated figure to indicate the scale factor and any other pertinent information.

Who needs dilations in math how?

01
Dilations in math are used by various professionals and students. Here are some individuals who may need to understand dilations:
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- Architects and engineers: Dilations can help architects and engineers create scaled plans and models of buildings.
03
- Artists and designers: Dilations can be used in art and design to create enlarged or reduced versions of images or patterns.
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- Geographers and cartographers: Dilations are used in map-making to create maps at different scales.
05
- Math students: Dilations are an important concept in geometry and are often taught in middle or high school math classes.
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- Anyone interested in understanding spatial relationships and transformations: Dilations can help individuals better understand how objects change in size and proportion.
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Dilation in math refers to a transformation that alters the size of a figure without changing its shape, typically scaling it up or down from a center point.
In the context of mathematical transformations, no one is required to 'file' dilations; it's a concept used in geometry.
To perform a dilation, identify the center point, determine the scale factor, and then multiply the coordinates of each point in the figure by the scale factor relative to the center.
The purpose of dilations is to create similar figures that maintain proportional dimensions while changing size, which is crucial in various geometric applications.
There is no formal reporting for dilations in math; however, essential information includes the center of dilation and the scale factor.
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