Question: Let t n, t n + 1 , t n + 2 (all positive) be any 3 consecutive terms of an arbitrary geometric progression. Prove
Let t n, t n + 1 , t n + 2 (all positive) be any 3 consecutive terms of an arbitrary geometric progression. Prove that t n + 1 is the Geometric Mean of t n and t n + 2.
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To prove that tn1 is the geometric mean of tn and tn2 lets break it down into steps Step 1 Definitio... View full answer
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