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Name Date Class LESSON123Using Proportional Relationships Practice and Problem-Solving: A/Refer to the figure for Problems 13. The figure shows triangles ABC and DEF formed by a person and a tree
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How to fill out using proportional relationships

01
To fill out using proportional relationships, follow these steps:
02
Identify the given proportions: A proportion is an equation that equates two ratios. Make sure to identify which numbers are part of the ratios.
03
Determine the missing value: If one value in a ratio is missing, use cross multiplication or equivalent fractions to find the unknown value.
04
Solve for the missing value: Use algebraic methods to isolate the variable and solve for it.
05
Check your answer: Once you have found the missing value, verify that the ratios are still proportionate by checking if the new values satisfy the original ratio relationship.

Who needs using proportional relationships?

01
Proportional relationships are useful for various individuals or professions, including:
02
- Students studying mathematics or economics: Proportional relationships are fundamental in understanding ratios, proportions, and related concepts.
03
- Engineers and architects: Proportional relationships are used in scaling blueprints, calculating dilutions, and more.
04
- Business owners: Proportional relationships help in analyzing costs, profits, and determining optimal pricing strategies.
05
- Surveyors and mapmakers: Proportional relationships assist in measuring distances and scaling maps accurately.
06
- Scientists and researchers: Proportional relationships are employed in analyzing data, conducting experiments with controlled variables, and making predictions.
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Using proportional relationships involves comparing quantities that have a constant ratio.
Anyone who needs to analyze or solve problems involving proportional relationships.
To fill out using proportional relationships, one must identify the constant ratio and use it to make calculations.
The purpose of using proportional relationships is to understand and solve problems involving varying quantities in a constant ratio.
The quantities being compared and the constant ratio between them.
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