write the set {1/2, 2/5, 3/10, .. ..} in set builder form
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To find the set builder form for the given expression
From the given expression it is clear that the denominator is equal to sum of 1 and square of numerator
Denominator = (Numerator)² + 1
If we consider numerator as 'n' then the denominator is n²+1
Given the set in roaster for i.e
we have to describe the above set in set-builder form
Let the set be X
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Answer:
To find the set builder form for the given expression
From the given expression it is clear that the denominator is equal to sum of 1 and square of numerator
Denominator = (Numerator)² + 1
If we consider numerator as 'n' then the denominator is n²+1
Then the given condition {1/2,2/5,3/10,4/17,5/26,6/37,7/50} is the from of [\frac{n}{n^2 + 1} and then put the value of 'n' varies from 1 to 10.
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