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geometrical progression?
the second , fourth and eight terms of an arithmetical progression are in geometrical progression, and the sum of the third and fifth terms is 20. find the first four terms of the progression
3 Answers
- malaraLv 45 years ago
a relentless is a quantity so as that there is not any n or the different variable invovled. Tn=2^(n+3) and changing n by technique of (n-a million) supplies Tn-a million = 2^(n+2). Tn/Tn-a million = 2^(n+3)/2^(n+2)=2^a million=2, that's a relentless as a results of fact 2^p/2^q=26(p-q). So the form is geometric with user-friendly ratio r=2. additionally the 1st term T1 =a=2^4=sixteen. b) locate S5 and S12 making use of Sn=a(r^n - a million)/(r-a million) = sixteen(2^n-a million) the mandatory sum is S12 - S5 which could provide 65024
- Anonymous9 years ago
Term # Term
--------- -------
1 2.5
2 5
3 7.5
4 10
5 12.5
6 15
7 17.5
8 20
Source(s): My magnificent brain, graph paper, and pencil