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Fibonaccish ratio (Posted on 2015-12-07) Difficulty: 3 of 5
It is a very well known mathematical fact that the limiting ratio of consecutive terms of the Fibonacci sequence [F0=0, F1=1, Fn=Fn-1+Fn-2] is Ļ†=(1+āˆš5)/2 as nā†’āˆž.

Suppose we generalize the definition of the sequence to:

Find an expression for the limiting ratio of consecutive terms (in terms of A and B.)

Find formulas for A and B to make the limiting ratio any whole number N.

No Solution Yet Submitted by Jer    
Rating: 3.0000 (1 votes)

Comments: ( You must be logged in to post comments.)
  Subject Author Date
re(2): solutionCharlie2015-12-07 19:54:13
re: solutionSteve Herman2015-12-07 19:41:56
SolutionsolutionCharlie2015-12-07 18:01:58
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