Sum of the n terms of an A.P. is Sn, sum of 2n terms
is S2n, and the sum of 3n terms is S3n. Prove that:
S3n/Sn= 6, where S2n = 3Sn
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Answer:
Sn=Sn
Sn=a1
we know that when n is not given we have to take n=1
S2 = 3s
a2= s2-s1
a2=3s1-s1
a2= 2s1
a3= 3s1
s3=a1+ a2+ a3
s3/s1 = s1+ 2s1+3s1/ s1
6s1/s1 = 6 ans.
hence proved
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