Asked by kudu
The first, the third and the seventh terms of an increasing arithmetic progression are three consecutive terms of a geometric progression. In the first term of the arithmetic progression is 10 find the common difference of the arithmetic progression
Answers
Answered by
Steve
AP: 10,10+2d,10+6d
GP: (10+2d)/10 = (10+6d)/(10+2d)
d = 5
check:
AP: 10,15,20,25,30,35,40
GP: 10,20,40
GP: (10+2d)/10 = (10+6d)/(10+2d)
d = 5
check:
AP: 10,15,20,25,30,35,40
GP: 10,20,40
Answered by
tmaths
Two arithmetic progression have thd same first
and last terms.the first arithmetic progression has
21 terms with a common difference of 9.How
many terms has the other arithmetic progression
if its common difference is 4?working and
answer.thans
Answered by
Anonymous
34
Answered by
Alli umar
The 1st ,3rd& 7thterms of an A.P Form three consecutive terms of ba G.P . If the first two terms of the A.P is 6 ,find its 1st term and common difference
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