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Defining Name Date 1. Sketch, drawing or connection 2. Facts about the word Proportion 3. Two examples and two nonexamples 5. How is a ratio similar to a proportion? 6. How is a ratio different from
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How to fill out frayer model for proportion
How to fill out frayer model for proportion:
01
Write the term or concept in the center: In the center of the frayer model, write the term or concept you are studying. In this case, it would be "proportion."
02
Define the term: On one side of the model, write the definition of proportion. This can be done by using a dictionary or referring to your textbook or notes.
03
Provide characteristics or properties: On another side of the model, list the characteristics or properties of proportion. This could include things like "relationship between two ratios" or "equal ratio between two sets of numbers."
04
Give examples: On a different side, provide examples that illustrate the concept of proportion. You can write down numerical examples or real-life scenarios where proportions are applicable.
05
Show non-examples: On the last side of the frayer model, give non-examples or instances where proportion does not apply. This can help clarify misconceptions and highlight the boundaries of the concept.
Who needs frayer model for proportion?
01
Mathematics students: The frayer model for proportion can be beneficial for mathematics students who are learning about ratios, proportions, and their applications in various math problems.
02
Teachers: Educators can use frayer models as a teaching tool to help students understand and organize their knowledge on the topic of proportion. It can be used in classroom activities and discussions.
03
Visual learners: Individuals who learn best through visual aids find frayer models particularly useful. The visual representation of information in a frayer model can enhance comprehension and retention.
In conclusion, the frayer model for proportion can be used by mathematics students, teachers, and visual learners to clarify and organize their understanding of the concept. By following the step-by-step process of filling out the frayer model, students can gain a deeper understanding of proportion and its related characteristics.
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