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Name: Date: Period: Stretching & Shrinking: Similar Figures Determine whether the following ratios/fractions are equivalent. Equivalent ratios (or equivalent fractions) are called. What are adjacent
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How to fill out stretching shrinking similar figures

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How to fill out stretching shrinking similar figures:

01
Start by understanding the concept of similar figures. Similar figures are shapes that have the same shape but may have different sizes.
02
Identify the scaling factor, which is the ratio between corresponding sides of the two figures. This will determine how much the figure needs to be stretched or shrunk.
03
If the scaling factor is greater than 1, it means the figure needs to be stretched. Multiply all the dimensions of the original figure by the scaling factor to find the new dimensions.
04
If the scaling factor is between 0 and 1, it means the figure needs to be shrunk. Divide all the dimensions of the original figure by the scaling factor to find the new dimensions.
05
Apply the calculated dimensions to the new figure to complete the stretching or shrinking process.

Who needs stretching shrinking similar figures:

01
Students studying geometry or math may need to understand how to fill out stretching and shrinking similar figures. This concept is often a part of geometry lessons or mathematical problems involving similar shapes.
02
Architects and engineers may also use stretching and shrinking similar figures in their work. They may need to scale up or down building plans or blueprints to meet certain requirements.
03
Artists and designers who work with creating proportions and scaling in their artwork may also find the concept of stretching and shrinking similar figures valuable. It can help them maintain accurate proportions in their designs.
Overall, anyone who deals with shapes, proportions, or scaling may benefit from understanding how to fill out stretching and shrinking similar figures.
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Stretching and shrinking similar figures involves changing the size of a figure while keeping its shape the same.
Anyone working with similar figures in mathematics or geometry may need to file stretching shrinking similar figures.
To fill out stretching shrinking similar figures, one must determine the scale factor by which the figure is being enlarged or reduced, and then apply that factor to each dimension.
The purpose of stretching shrinking similar figures is to understand the relationship between the original figure and the scaled figure.
The scale factor used to stretch or shrink the figure must be reported on stretching shrinking similar figures.
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parallelograms parallelogram rectangles rectangle ratios triangles corresponding fractions approximate adjacent Shrinking

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