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  • Lesson 4 Extra Practice Proportional And Nonproportional Relationships Answer Key

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NAME DATE PERIOD Lesson 4 Homework Practice Proportional and Nonproportional Relationships 1. ANIMALS The worlds fastest fish, a sailfish, swims at a rate of 69 miles per hour. Is the distance a sailfish.

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  2. Begin by entering your name, date, and period at the top of the form, placing the information in the designated fields.
  3. Proceed to the first question related to the sailfish. Read the scenario carefully and assess whether the distance swum is proportional to the time spent swimming. Provide your response based on your interpretation of the ratios presented.
  4. For the second question regarding the paleontologist, determine if the number of fossils found is proportional to the number of days looking. Again, carefully analyze the scenario and fill in the required answer based on your understanding.
  5. In the last question, evaluate if the total fossils found in July and August are proportional to the number of days spent looking in August. Write your answer, following the same analytical approach.
  6. Once all answers have been added, review the form for accuracy and completeness. Ensure that all your entries make sense and align with the provided data.
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A ratio is an ordered pair of numbers a and b, written a / b where b does not equal 0. A proportion is an equation in which two ratios are set equal to each other. For example, if there is 1 boy and 3 girls you could write the ratio as: 1 : 3 (for every one boy there are 3 girls) 1 / 4 are boys and 3 / 4 are girls.

A proportional relationship between two quantities is a collection of equivalent ratios, related to each other by a constant of proportionality. Proportional relationships can be represented in different, related ways, including a table, equation, graph, and written description.

Students should use their knowledge of proportional and non-proportional relationships to determine when functions are proportional or non-proportional. Proportional functions will be in the form y = kx and non-proportional functions will be in the form y = mx + b.

Two quantities are proportional if they have a constant ratio or unit rate. For relationships in which this ratio is not constant, the two quantities are nonproportional.

The distance a car can travel on a tank of gas or a full battery charge in an electric car depends on factors such as fuel capacity and the car's efficiency. This is described by a nonproportional relationship.

Proportional functions will be in the form y = kx and non-proportional functions will be in the form y = mx + b.

0:08 5:08 Proportional vs. Non-Proportional Relationships - YouTube YouTube Start of suggested clip End of suggested clip And compare a proportional relationship to a non proportional. Relationship. Okay a proportionalMoreAnd compare a proportional relationship to a non proportional. Relationship. Okay a proportional relationship will have a graph that passes through the origin. So that looks like this okay.

0:00 4:59 Equations of proportional relationships | 7th grade - YouTube YouTube Start of suggested clip End of suggested clip So let's set up a relationship between the variables x and y. So let's say so this is x. And this isMoreSo let's set up a relationship between the variables x and y. So let's say so this is x. And this is y. And when x is one y is four and when x is two y is 8. And when x is 3 y is 12..

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