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Name Date Class LESSON102Algebraic Representations of Dilations Practice and Problem-Solving: A/Use triangle ABC for Exercises 14. 1. Give the coordinates of each vertex of ABC. A B C 2. Multiply
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How to fill out algebraic representations of dilations

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How to fill out algebraic representations of dilations

01
To fill out algebraic representations of dilations, follow these steps:
02
Identify the center of dilation.
03
Determine the scale factor, which represents the amount of enlargement or reduction.
04
Multiply the coordinates of each point by the scale factor.
05
Write the new coordinates in the algebraic representation.
06
You can use the formula (x', y') = (k * x, k * y) to calculate the new coordinates, where k is the scale factor.

Who needs algebraic representations of dilations?

01
Algebraic representations of dilations are needed by mathematicians, students studying algebra or geometry, engineers, architects, and anyone working with geometric transformations.
02
These representations help in understanding and visualizing the effects of dilations on various mathematical objects such as points, lines, shapes, and graphs.
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Algebraic representations of dilations involve using mathematical equations to describe the changes in size of geometric figures.
Students studying geometry or mathematics may be required to work on algebraic representations of dilations.
Algebraic representations of dilations can be filled out by substituting values into the dilation formula and solving for the new coordinates of the points.
The purpose of algebraic representations of dilations is to show how geometric figures change in size while maintaining their shape.
The original coordinates of the points, scale factor of the dilation, and the new coordinates after the dilation must be reported on algebraic representations of dilations.
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