The natural numbers are divided into groups as (1), (2,3), (4,5,6), (7,8,9,10) and so on. The sum of numbers in the 50th group is
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Description for Correct answer:
Let S =1+2+4+7+...+Tn
or S = 1+2+4+...+Tn−1+Tn
Subtracting, we get
O = 1+[1+2+3+...(n-1)]-Tn
=> Tn = 1+2+3+.....+(n-1)+1
= n(n−1)2+1
∴First number of 50th term
= 50×492+1= 1226
∴Sum of numbers of 50th term
= 1226 + 1227 + ......upto 50th
term =502[2×1226+(50−1)×1
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2
Answer:
31875 I think it is correct
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