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BLOCK 66 Notes & Practice Name Section Date USING PROPORTIONS IN SIMILAR FIGURES Warm up: Explain how you solved each problem. Vocabulary congruent figures: similar figures: These figures are congruent
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To fill out using proportions in a similar way, you need to start by identifying two similar figures. These figures should have corresponding sides that are proportional to each other.
02
Once you have identified the similar figures, you can set up a proportion by writing the ratios of corresponding sides. For example, if a side of the first figure is 4 units long and the corresponding side of the second figure is 8 units long, the proportion would be 4/8.
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Next, you can solve the proportion by cross-multiplying and then dividing to find the missing value. In the example given, if you are trying to find the measurement of another side in the second figure and you know the measurement of the corresponding side in the first figure, you can use the proportion to calculate it.
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It is important to note that proportions in similarity are useful in a wide range of fields, including mathematics, physics, and engineering. Any professional or student in these disciplines may find it necessary to use proportions in similar to solve various problems and calculations. Additionally, anyone interested in geometry or pattern recognition may also benefit from understanding and using proportions in similarity.
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Using proportions in similar involves comparing two or more related quantities.
Any individual or organization required to report on similar proportions must file.
To fill out using proportions in similar, one must compare the ratios of the quantities being analyzed.
The purpose of using proportions in similar is to identify relationships and patterns between related quantities.
All relevant data and calculations used to determine proportions in similar must be reported.
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