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Name Date Class LESSON 7-2 Reteach Ratios in Similar Polygons are polygons that have the same shape but not necessarily the same size. Similar Polygons Corresponding angles are congruent. A D B E
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To fill out 7-2 ratios in a similar manner, you can follow these steps:

01
Identify the given ratio: Start by recognizing that the ratio is 7-2. This means that for every 7 units of something, there are 2 units of something else.
02
Determine the scale factor: The scale factor is the ratio between the corresponding sides or quantities in similar figures or situations. In this case, the scale factor would be 7/2.
03
Apply the scale factor: Multiply the scale factor by any given quantities to find the corresponding quantities. For example, if you have a length of 14 units in the first ratio, you can multiply it by the scale factor of 7/2 to get a corresponding length of 49 units in the second ratio.
04
Repeat for other quantities: Apply the scale factor to any other given quantities in the ratio to find their corresponding values.

Who needs 7-2 ratios in similar?

01
Architects and Engineers: When designing structures or buildings, architects and engineers use ratios in similar to accurately scale their designs and ensure proportionality.
02
Urban Planners: Urban planners may use ratios in similar to plan the layout of cities or neighborhoods, making sure that all aspects are proportionate and aesthetically pleasing.
03
Economists and Financial Analysts: Ratios in similar can be used in economic and financial analysis to compare and evaluate different aspects of a business or industry. This helps determine patterns, trends, and make informed decisions.
04
Statisticians: Statisticians may use ratios in similar to analyze and compare data in different groups or populations. This allows them to draw meaningful conclusions and make predictions.
05
Artists and Designers: Artists and designers often use ratios in similar to create visually appealing compositions, ensuring that the elements are harmoniously proportioned.
06
Teachers and Students: In mathematics education, ratios in similar are often taught to improve spatial reasoning and understanding of proportions. Both teachers and students may utilize these concepts in lessons and assignments.
07
Homeowners and DIY enthusiasts: When remodeling or renovating homes, homeowners and DIY enthusiasts can apply ratios in similar to maintain balance and harmony in the layout, furniture, and overall aesthetics.
08
Manufacturers and Engineers: In product design and manufacturing, ratios in similar are crucial to ensure that components and parts are correctly proportioned, leading to functionality and efficiency.
In summary, understanding how to fill out 7-2 ratios in a similar manner is important for various professionals, educators, and individuals in different fields such as architecture, urban planning, economics, statistics, art, education, and manufacturing.
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7-2 ratios in similar refer to the comparison of two quantities with a ratio of 7 to 2.
Businesses or organizations that are required to report financial data may need to file 7-2 ratios in similar.
To fill out 7-2 ratios in similar, gather the required data for the two quantities, calculate the ratio, and report the result.
The purpose of 7-2 ratios in similar is to analyze and compare two quantities to understand their relationship.
The 7-2 ratios in similar require the reporting of the two quantities being compared and the calculated ratio.
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