Is it possible that the product of any two terms of the Arithemetic Sequence 9, 16, 23,..... a term in it? Justify?
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Step-by-step explanation:
We have, 2−(−5)=9−2=7,
16−9=23−16=7
This shows that the difference of a term and the preceding term is same. Hence the given sequence forms an AP with first term a=−5 and common difference d=7.
General term of an AP is tn=a+(n−1)d
tn=−5+(n−1)×7
tn=7n−12
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