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Write five groups of like fractions.

Answer
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Hint: Like fractions are functions that have the exact same denominator (bottom numbers). But the numerators of the fractions should be different from each other.
Group of like fractions are:
 \[\dfrac{2}{7},\dfrac{3}{7},\dfrac{4}{7},\dfrac{5}{7}\]
      These are like fractions because they are having the same denominator 7.
 \[\dfrac{5}{{11}},\dfrac{7}{{11}},\dfrac{3}{{11}},\dfrac{9}{{11}}\]
      These are like fractions because they are having the same denominator 11.
  \[\dfrac{4}{{15}},\dfrac{7}{{15}},\dfrac{9}{{15}},\dfrac{{39}}{{15}}\]
      These are like fractions because they are having the same denominator 15.
 \[\dfrac{2}{{119}},\dfrac{{14}}{{119}},\dfrac{{21}}{{119}},\dfrac{{37}}{{119}}\]
      These are like fractions because they are having the same denominator 119.
   \[\dfrac{3}{3},\dfrac{7}{3},\dfrac{{13}}{3},\dfrac{{39}}{3}\]
      These are like fractions because they are having the same denominator 3.

Note: To begin this problem first of all we should know what fractions are. A Fraction simply tells us how many parts of a whole we have. We can recognise a fraction by slash that is written between the two numbers. Fractions are of many types such as Like, Unlike, Proper, Improper functions.
Last updated date: 03rd Oct 2023
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