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2 votes
Order 1/2, 1/3 and 5/6 from least to greatest?


2 Answers

4 votes
.........1/3, 1/2, 5/6
User Renan Basso
by
7.3k points
1 vote

Let us first change these fractions into each other's equivalent fractions , so that we can order them from the smallest to the largest .


(i) \: (1)/(2) = ((1 * 3))/(6)


\implies \color{olive} (1)/(2) = \color{hotpink} (3)/(6)


(ii) \: (1)/(3) = ((1 * 2))/(6)


\implies\color{olive} (1)/(3) = \color{hotpink} (2)/(6)


(iii) \: (5)/(6) = ((5 * 1))/(6)


\implies\color{olive} (5)/(6) = \color{hotpink} (5)/(6)

Therefore, the fractions arranged in order from the least to the greatest :-


\bold\color{hotpink} { \color{olive} = \color{hotpink} (1)/(3) </p><p></p><p></p><p></p><p>,</p><p></p><p> \color{olive} (1)/(2) </p><p></p><p>,</p><p> \color{hotpink} (5)/(6) }

User Maxim Fateev
by
6.1k points
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