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NAME: ___ DATE: ___ BLOCK: ___CHAPTER 7 FINAL REVIEW1. A scale factor greater than 1 indicates a. that the image is an enlargement of the actual object b. that the image is a reduction of the actual
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How to fill out dilations - mathbitsnotebookgeo

01
To fill out dilations in math, follow these steps:
02
Understand the concept of dilations. A dilation is a transformation that changes the size of a figure without changing its shape. It is performed by scaling the figure up or down.
03
Identify the scale factor. The scale factor determines how much the figure will be scaled. It can be a whole number or a fraction.
04
Multiply the coordinates of each point in the figure by the scale factor. If the scale factor is greater than 1, the figure will be enlarged. If the scale factor is less than 1, the figure will be reduced.
05
Plot the new coordinates to create the dilated figure.
06
Connect the points to form the dilated figure.
07
Make sure to practice dilations with different figures to gain a better understanding of the concept.

Who needs dilations - mathbitsnotebookgeo?

01
Dilations in math are useful for various purposes, and the following individuals may need to understand and use them:
02
- Students studying geometry or mathematics: Dilations are a fundamental topic in geometry and are important for understanding the concepts of similarity, transformations, and scale.
03
- Architects and designers: Dilations are used in architectural and design work to scale down or enlarge floor plans, blueprints, or models.
04
- Artists and graphic designers: Dilations are used to resize images or artwork, allowing for proportionate scaling.
05
- Engineers and scientists: Dilations are often utilized in engineering and scientific fields for scaling measurements, models, or data.
06
- Surveyors and cartographers: Dilations are used in map-making and surveying to accurately scale down or enlarge geographical features.
07
- Anyone interested in scaling objects or understanding proportional relationships can benefit from understanding dilations.

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In mathematics, a dilation is a transformation that produces an image that is the same shape as the original, but is a different size. This transformation involves scaling the figure up or down from a center point.
Typically, students or individuals studying geometric transformations are required to file or submit work related to dilations in their coursework or assignments.
To fill out problems involving dilations, one needs to identify the center of dilation, determine the scale factor, and apply it to the original coordinates or dimensions to find the new positions or sizes.
The purpose of dilations is to create similar figures that maintain the same shape while allowing for different sizes, which is useful in various applications such as modeling, art, and architecture.
When reporting on dilations, one should include the original measurements, the center of dilation, the scale factor, and the resulting measurements after applying the dilation.
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