Skills practice proportional relationships 2026

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  1. Click ‘Get Form’ to open the skills practice proportional relationships document in the editor.
  2. Begin by entering your name, date, and period at the top of the form. This personalizes your work and helps keep track of submissions.
  3. For Exercises 1–3, refer to the provided table of values. Input the ratios that demonstrate the relationship between each set of values in the designated fields.
  4. Proceed to Exercises 4–8. Analyze each scenario and determine if they are proportional or nonproportional. Mark your answers clearly in the corresponding sections.
  5. For any additional calculations or explanations required, utilize our platform's text boxes to provide detailed reasoning based on your findings.

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Step 1: Identify the key values and variables in the word problem. Step 2: Use these values to calculate the constant of proportionality. Step 3: Set up an equation using the constant of proportionality to relate the two variables.
Proportional ratios are equal ratios. Think of them as equivalent fractions. For example, the ratios 2:3 and 4:6 are proportional because the fractions 2/3 and 4/6 are equivalent. Think of a scale model of an object.
To introduce proportions to students, give them tables of equivalent rates to fill in, such as the one below. This will help them learn proportional reasoning. Work with these tables (first using easy numbers) until the students get used to them. You can tie in some of them with real-life situations.

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