Problem 52594. Easy Sequences 10: Sum of Cumsums of Fibonacci Sequence
The function F(n) is defined as the set of Fibonacci numbers from the first up to the n-th. S(n) is the result of applying to F, the MATLAB built-in function 'cumsum' and followed by the function 'sum'. For example for n = 10, we have:
>> Fn = [1 1 2 3 5 8 13 21 34 55];
>> Sn = sum(cumsum(Fn))
>> Sn =
364
It has been argued that the Fibonacci sequence exhibits an exponentially growth relative to the golden ratio, which means that S(n) becomes very big, very quickly. So instead, we will do the inverse operation.
Given a number 's', our task is to find the largest 'n', such that S(n) is less than or equal to 's'. In the example above we have, 'n = 10' for 's = 364' .
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Programování - Cody
- 12 Problems
- 526 Finishers
- Find the sum of all the numbers of the input vector
- Maximum value in a matrix
- Make the vector [1 2 3 4 5 6 7 8 9 10]
- Return area of square
- Select every other element of a vector
- Triangle Numbers
- Check if number exists in vector
- Create times-tables
- Determine whether a vector is monotonically increasing
- Roll the Dice!
- Verify Law of Large Numbers
- Solve a System of Linear Equations
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