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Equivalent fractions for 5/7 can be found by multiplying both the numerator and denominator by the same non-zero integer. For example, multiplying 5 and 7 by 2 gives 10/14, which is an equivalent fraction. Another equivalent fraction can be obtained by multiplying 5 and 7 by 3, resulting in 15/21. In general, multiplying 5/7 by any non-zero integer will give an equivalent fraction.

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7mo ago

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What are 2 equivalent fractions to 5 over 7?

to get the equivalent fractions:multiply the given fractions by 2/2, 3/3, 4/4, ...2 equivalent fractions of 5/7= 10/14, 15/21


What are two equivalent fractions for 5 over 7?

5/7, 10/14, 15/21


Are the fractions equivalent 5over7 and 60over84?

fractions equivalent to: 5 over 7 = 10/14, 15/21, 20/28,... 60 over 84 = 5/7, 30/42, 20/28,...


What are the equivalent fractions for 60 over 84?

It is: 60/84 = 5/7 in its lowest terms


What are 2 equivalent fractions of 25 over 35?

They are: 50/70 and 5/7


What are the 2 equivalent fractions for 7 and 1 out of 5?

2 equivalent fractions for 7 and 1 out of 5 (7 1/5) = 36/5 = 72/10


Is 5 over 7 is equivalent to 10 over 105?

No. To make equivalent fractions the numerator and denominator must be multiplied by the same number. 5/7 = (5×2)/(7×2) = 10/14


What is 4 over 7 subtract 2 over 5?

4/7 - 2/5 = 6/35. To subtract (or add) fractions make both fractions equivalent fractions with the same denominator. The LCM (Lowest Common Multiple) of 7 and 5 is 35, so convert both the fractions to equivalent fractions out of 35: 4/7 = 20/35 2/5 = 14/35 The subtraction can now be done: 4/7 - 2/5 = 20/35 - 14/35 = 6/35


What are the two equivalent fractions 7 over 18 and 5 over 18?

14/36 and 10/36


Which fractions are equivalent to 3 over 7?

fractions which are equivalent to 3 over 7 = 6/14, 9/21, 12/28, 15/35,...


What are 2 equivalent fractions to 30 over 42?

30/42 = 5/7 = 10/14


What are two equivilent to 5 over 7?

Two fractions equivalent to ( \frac{5}{7} ) are ( \frac{10}{14} ) and ( \frac{15}{21} ). These fractions are obtained by multiplying both the numerator and denominator of ( \frac{5}{7} ) by 2 and 3, respectively. This property of fractions allows us to find many equivalent forms.