The first term of a geometric progression is 5/3 and the fourth term is 2/4. Find the common ratio
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Let a be the first term and r be the common ratio of the given G.P.
Given that a=375,t4=192.
Now, tn=arn−1
Therefore, t4=375r3⇒375r3=192
⇒r3=375192⇒r3=12564
⇒r3=(54)3⇒r=54, which is the required common ratio.
Now, Sn=a[r−1rn−1] if r=1
Thus, S14=54−1275[(54)14−1]=(−1)×5×375[(
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