A.P=22,20,18_ _ _ _
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The sum of how many terms of the A.P 22, 20, 18, … will be zero?
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Complete step-by-step answer:
Given, the sequence 22, 20, 18, …
Here the first term a=22
and the common difference d=20−22=−2
The sum of an A.P is given by Sn=n2(2a+(n−1)d)
⇒0=n2(2×22)+(n−1)(−2))⇒n(46−2n)=0
Now n≠0
⇒n=462⇒n=23
Therefore, the sum of 23 terms of the A.P 22, 20, 18, … will be zero
Answered by
4
Answer:
Complete step-by-step answer:
Given, the sequence 22, 20, 18, …
Here the first term a=22
and the common difference d=20−22=−2
The sum of an A.P is given by Sn=n2(2a+(n−1)d)
⇒0=n2(2×22)+(n−1)(−2))⇒n(46−2n)=0
Now n≠0
⇒n=462⇒n=23
Therefore, the sum of 23 terms of the A.P 22, 20, 18, … will be zero
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