- 1. Eingabe, Druck und Zahlen
- 2. Ganzzahl und Gleitzahl
- 3. Bedingungen: Wenn-dann-sonst
- 4. Für Schleife mit Bereich
- 5. Saiten
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6. While-Schleife
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- List of squares
- Least divisor
- The power of two
- Morning jog
- The length of the sequence
- The sum of the sequence
- The average of the sequence
- The maximum of the sequence
- The index of the maximum of a sequence
- The number of even elements of the sequence
- The number of elements that are greater than the previous one
- The second maximum
- The number of elements equal to the maximum
- Fibonacci numbers
- The index of a Fibonacci number
- The maximum number of consecutive equal elements
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- 7. Listen
- 8. Funktionen und Rekursion
- 9. Zweidimensionale Listen (Arrays)
- 10. Sätze
- 11. Wörterbücher
- 12. JavaScript
- 13. HTML5 and CSS
- 14. Responsive Design with Bootstrap
- 15. jQuery
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Fibonacci numbers
Statement
The Fibonacci sequence is defined as follows: $$ \phi_0 = 0, \ \phi_1 = 1, \ \phi_n = \phi_{n-1} + \phi_{n-2} . $$ Given a non-negative integer \( n \), print the \( n \)th Fibonacci number \( \phi_n \). This problem can also be solved with a for
loop.
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In all the problems input the data using input()
and print the result using print()
.
Statement
The Fibonacci sequence is defined as follows: $$ \phi_0 = 0, \ \phi_1 = 1, \ \phi_n = \phi_{n-1} + \phi_{n-2} . $$ Given a non-negative integer \( n \), print the \( n \)th Fibonacci number \( \phi_n \). This problem can also be solved with a for
loop.
Advertising by Google, may be based on your interests
In all the problems input the data using input()
and print the result using print()
.