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    Com·mon de·nom·i·na·tor
    /ˈkämən dəˈnäməˌnādər/

    noun

    • 1. a shared multiple of the denominators of several fractions.

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  2. Common Denominator: Definition. A common denominator of two or more fractions is the shared multiple of their denominators. Example: The common denominators of $\frac{2}{3}$ and $\frac{5}{7}$ are 21, 42, 63, 84, etc. It means that both the fractions have equivalent fractions with denominators 21, 42, 63, 84, etc.

  3. A common denominator is a denominator that you can reach by both denominators. For example in the problem 3/4+ 5/6 a common denominator is 12 because it is the lowest number that both 4 and 6 can reach by multiplying with whole numbers.

  4. Two or more fractions having the same denominator are referred to as a common denominator. The common denominator helps to easily perform numeric calculations. The number shown in the lower part of a fraction is called the denominator. The denominator shows you how many equal parts an item is divided into.

  5. To get common denominators we can multiply both top and bottom of a fraction by the same amount. Example: we can't add 1/3 and 1/2 as they are. • Now they have a common denominator! Illustrated definition of Common Denominator: When two or more fractions have the same denominator (the bottom number).

  6. A common denominator is a common multiple of the denominators of two or more fractions. For example, for the fractions and , 24 and 48 are two of the common denominators for denominators 8 and 12. The least common denominator is 24.

  7. Common denominators. When fractions have the same denominator, we say they have common denominators. Having common denominators makes things like comparing, adding, and subtracting fractions easier. Finding a common denominator.

  8. noun. an integer exactly divisible by each denominator of a group of fractions: 1 3, 1 4, and 1 6 have a common denominator of 12. a belief, attribute, etc, held in common by members of a class or group. common denominator. A quantity into which all the denominators of a set of fractions may be divided without a remainder.

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