12-10-2016, 09:29 AM
Hurry Up B4TL!!
Overview of the Fibonacci Sequence and its characteristics
https://www.udemy.com/fibonacci-sequence/?couponCode=PROMOCOUPONS24 COM
Note: Pls replace the SPACE in couponCode with .
The course will address the Fibonacci Sequence.
It will address who is Fibonacci and how is the sequence generated through recursion. We’ll see that different problems in life have solutions referred to Fibonacci Numbers (We’ll see an example related to climbing a stair case).
Moreover, we’ll learn about the Golden number (also known as Golden ratio or divine number). How divine is this divine number?!
Binet came up with a method to calculate the numbers in the Fibonacci Sequence non recursively. We'll investigate Binet's formula and how he came up with it.
Moreover, the course discusses the various characteristics of the sequence such as the Cassini's Identity. Cassini's identity presents an arithmetic relationship between various Fibonacci Numbers.
We'll investigate the formula to simply the sum of the first "n" Fibonacci numbers.
Overview of the Fibonacci Sequence and its characteristics
https://www.udemy.com/fibonacci-sequence/?couponCode=PROMOCOUPONS24 COM
Note: Pls replace the SPACE in couponCode with .
The course will address the Fibonacci Sequence.
It will address who is Fibonacci and how is the sequence generated through recursion. We’ll see that different problems in life have solutions referred to Fibonacci Numbers (We’ll see an example related to climbing a stair case).
Moreover, we’ll learn about the Golden number (also known as Golden ratio or divine number). How divine is this divine number?!
Binet came up with a method to calculate the numbers in the Fibonacci Sequence non recursively. We'll investigate Binet's formula and how he came up with it.
Moreover, the course discusses the various characteristics of the sequence such as the Cassini's Identity. Cassini's identity presents an arithmetic relationship between various Fibonacci Numbers.
We'll investigate the formula to simply the sum of the first "n" Fibonacci numbers.