Show that (1)+(1+1)+(1+1+1)+...+(1+1+1+ ... +n times) =n (n+1)/2
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Answer: N
Step-by-step explanation:
1 is logical and second one is with sum of AP series
1+1+1+1+1+1+….n time
see here you can se 1+1=2 (first two numbers)
2+1=3 (sum of first two numbers +third number)
so by going this way the last two terms will be
(n-1)+1=n
second way to do so,
sum of AP= n/2{a+l}……(n is number of terms, a is first number and l is last number)
so in the given equation (1+1+1+1…n terms)
sum,
=n/2{1+1}
=n/2{2}
=n
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