the fraction (1/2-1/3) included in (1/2+1/3) is dash times
Answers
Given :- the fraction (1/2-1/3) included in (1/2+1/3) is dash times ?
Solution :-
Difference :-
→ (1/2 - 1/3)
→ (3 - 2)/6
→ 1/6
and, sum :-
→ (1/2 + 1/3)
→ (3 + 2)/6
→ 5/6 .
then , we need to find the difference included in sum how many times .
therefore,
→ Required times = sum / difference = (5/6) / (1/6) = (5/6) * (6/1) = 5 times (Ans.)
Hence, (1/2-1/3) included in (1/2+1/3) total 5 times .
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Given : fraction (1/2-1/3)and (1/2+1/3)
To find ; fraction (1/2-1/3) included in (1/2+1/3) how many times
Solution:
Assume that fraction (1/2-1/3) included in (1/2+1/3) n times
=> n ( 1/2 - 1/3) = (1/2 + 1/3)
multiplying both sides by 6
=> n ( 3 - 2) = ( 3 + 2)
=> n (1) = 5
=> n = 5
Hence fraction (1/2-1/3) included in (1/2+1/3) 5 times
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