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what is it series for the following x=1 , 2 , 4 , 64 --- and so on
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what is 'what'?
x(sub n) = 2^(n-1) is the best that I have. It isn't right for the set you wrote, but are you sure it isn't 1,2,4,...,64?
the sequence might be: A{n} = 1 + A{n-1}^ .... thats where my confusion is too lol
2^2 = 4 4^3 = 64 5^4 = ... 6^5 = ...
only thing is... 1^2 = 1 :)
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1^1 2^2 4^3 8^4?
ack 64^4 = .... ...^5 = .... ... ^6 maybe?
which is A{n}=(2^(n-1))^n
OR A{n}=2^(n^2-n)
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i think thats the best we can do without knowing what the problem is asking for to begin with :)
2^0, 2^1, 2^2, 2^6 best I can do is 2^16 (16 is twice the sum of the previous 2 exponents) the question lacks definition.
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