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Get the free Set up a proportion to solve each of the following problems

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Name Date Set up a proportion to solve each of the following problems. Always label the sides of your proportion with words in order to avoid confusion. 1. Selena can run a distance of 3 miles in
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How to fill out set up a proportion

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How to fill out set up a proportion:

01
Start by identifying the two ratios or fractions that you need to compare. For example, if you are comparing the number of red apples to green apples, you would have two ratios: the number of red apples over the total number of apples, and the number of green apples over the total number of apples.
02
Write the ratios or fractions in the form of a proportion. This means you have to set them equal to each other and separate them with an equal sign. For example, if the number of red apples is 4 out of 10 total apples, and the number of green apples is 6 out of 10 total apples, the proportion would be: 4/10 = 6/10.
03
Simplify the proportion, if possible. In this example, you can simplify the proportion by dividing both sides by 2, resulting in: 2/5 = 3/5.
04
Solve for the variable, if there is one. Sometimes, one of the ratios in the proportion will have a variable instead of a specific number. In that case, you can solve for the variable by cross-multiplying. For example, if the proportion is 2/5 = x/10, you can cross-multiply to get: 2 * 10 = 5 * x. Simplify the equation to get: 20 = 5x. Divide both sides by 5 to solve for x: x = 4.

Who needs to set up a proportion?

01
Students studying math: Proportions are an important concept in mathematics, particularly in algebra, geometry, and statistics. Students learning about ratios, fractions, and solving equations often come across problems that require setting up proportions.
02
Engineers and architects: Proportions are crucial in fields like engineering and architecture. From scaling models and blueprints to calculating measurements, professionals in these industries frequently use proportions to ensure accuracy and proportionality in their designs and constructions.
03
Financial analysts and economists: Proportions can be employed in various financial and economic analyses. For example, examining the ratio of expenses to revenue or the proportion of a country's population falling under certain income brackets can provide insights into economic trends and indicators.
In conclusion, anyone who deals with mathematical concepts, designs, or financial and economic analysis may need to set up proportions. Proportions are versatile tools that can be applied in numerous scenarios, aiding in problem-solving, decision-making, and understanding relationships between different quantities.
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Set up a proportion is a mathematical equation that equates two ratios.
Anyone who is solving a mathematical problem where ratios need to be compared.
To fill out a proportion, you need to set up two equal ratios and cross multiply to solve for the unknown variable.
The purpose of setting up a proportion is to compare two ratios and find the unknown value.
The information needed for a proportion includes the ratios being compared and the unknown value being solved for.
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