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3 votes
What is the explicit rule for this geometric sequence?

29,23,2,6,...




an=29⋅3n


an=3(29)n−1


an=3(29)n


an=29⋅3n−1

2 Answers

4 votes

Answer:

None of the four options are discarded.

Step-by-step explanation:

We have been given a sequence 29,23,2,6......

Which is neither an arithmetic progression nor a geometric progression.

So, we can not get the explicit formula for such sequences since, there is no pattern followed.

Hence, All four options are discarded.


User Stanislav Dontsov
by
7.5k points
6 votes
What is the explicit rule for this geometric sequence?

29,23,2,6,...

For n=0 we have
an=29⋅3n=0≠29
an=3(29)n−1= -1
≠29
an=3(29)n=0≠29
an=29⋅3n−1=-1
≠29

And
For n=1 we have
an=29⋅3n=78≠29
an=3(29)n−1=77
≠29
an=3(29)n=78≠29
an=29⋅3n−1=-77
≠29

All four formulas are non-correct


User PunyFlash
by
7.8k points