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B
3
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C
1
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D
4
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Solution
The correct option is C 1 Given, S3=31⇒S3=a(r3−1)r−1=31 ...(1) and S6=3906⇒S6=a(r6−1)r−1=3906 ...(2) Dividing (2) by (1), we get r6−1r3−1=126 ⇒(r3−1)(r3+1)r3−1=126 ⇒r3+1=126 ⇒r3=125 ⇒r=5 Putting r=5 in (1), we get a(53−1)5−1=31 ⇒31a=31 ⇒a=1 Hence a=1 and r=5.