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DirectVariation89 Day2Name (x1,y1)and(x2,y2)areorderedpairsofthesamedirectvariation. Findeachmissingvalue. 3)(x1,7) 4)(1/10,1/6) 2)(3.6,3) 1)(45,y1) (7.65,9) (2/5,y2) (60,100) (x2,1)Foreachofthefollowing:
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How to fill out fractions in algebra

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How to fill out fractions in algebra

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To fill out fractions in algebra, follow these steps:
02
Determine the common denominator of the fractions involved. This is the least common multiple of the denominators.
03
Convert each fraction into an equivalent fraction with the common denominator.
04
Once the fractions have the same denominator, you can perform the necessary operations (addition, subtraction, multiplication, or division) with the numerators.
05
Simplify the resulting fraction, if possible, by reducing it to lowest terms.
06
If required, convert the fraction back to a mixed number or a decimal, depending on the desired form of the solution.

Who needs fractions in algebra?

01
Fractions are an essential concept in algebra for various individuals, such as:
02
- Students studying algebra in school or university.
03
- Mathematicians and researchers working with algebraic equations and expressions.
04
- Engineers and scientists who encounter fractional calculations in their work.
05
- Architects and designers dealing with measurements and proportions.
06
- Anyone interested in understanding and solving algebraic problems.
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Fractions in algebra involve expressing quantities as a ratio of two integers.
Students studying algebra are required to work with fractions in various algebraic expressions and equations.
Fractions in algebra can be filled out by performing operations such as addition, subtraction, multiplication, and division with the numerator and denominator of the fractions.
Fractions in algebra are used to represent parts of a whole, simplify equations, and solve algebraic problems.
The specific fractions used in algebraic expressions, along with any operations performed on them, must be accurately reported.
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