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Math 8 Notes 5.2 % proportions, % equationsName Date: Block: Percent Proportion 1. There are 435 students total and 55 of them like the color purple the best. What percent of them like the color purple?1.
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How to fill out 2 proportions equations

01
Identify the two proportions equations you need to fill out. These equations will typically involve ratios or fractions.
02
Write down the known values for each proportion equation. These values could include numbers or variables.
03
Cross multiply the values in each proportion equation. This means multiplying the numerator of one fraction by the denominator of the other fraction.
04
Set up a proportion equation by equating the cross products obtained in the previous step.
05
Solve the proportion equation by isolating the variable you are trying to find. This may involve dividing both sides of the equation by a certain value or simplifying the equation further.
06
Substitute the variable solution back into one of the original proportion equations to find the corresponding value.
07
Repeat the steps for the second proportion equation, if applicable.

Who needs 2 proportions equations?

01
Anyone who needs to compare ratios or fractions in a meaningful way may need to use 2 proportions equations. This could include mathematicians, scientists, engineers, statisticians, and anyone working with financial or statistical data.
02
Additionally, students learning about ratios and proportions in math class may also need to use 2 proportions equations to solve problems and understand the relationships between different quantities.
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It is a mathematical equation that compares two proportions or ratios.
Typically, individuals or organizations dealing with data analysis, statistics, or research may need to file 2 proportions equations.
To fill out 2 proportions equations, you need to calculate the proportions or ratios of two sets of data and compare them using mathematical formulas.
The purpose of 2 proportions equations is to compare the proportions or ratios of two different datasets to draw conclusions or make decisions based on the analysis.
Information such as the sample sizes, proportions or ratios being compared, and the results of the comparison must be reported on 2 proportions equations.
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