Math Club (May) : Fibonacci Numbers (Patterns, Puzzles and Geometry)

Challenge 2

One of the experiments we did involved the following the steps.

  • Start with the Fibonacci series
  • Square all the numbers.
  • Add n consecutive numbers starting from the 1st number.

What did we discover?

3 thoughts on “Challenge 2”

  1. sir

    first we did squares of fibonacci numbers
    then we added first 2 square numbers, then first 3 square numbers, then first 4 square numbers and so on

    result- we got the numbers which were multiplication of subsequent fibonacci numbers

    interesting

  2. We discovered in experiment 3 that multiplying the 2 consecutive Fibonacci numbers makes the numbers in the following numbers series: 2 6 15 40 104 273

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