As a budding programmer what would you consider are the best qualities of a programming language? From cutting costs to shortening the execution time Java has got it all covered.
This is why web developers consider Java one of the most robust and innovative programming languages. When we talk about the different concepts incorporated in this programming language you will certainly find each and every one fascinating.
So is the Fibonacci sequence in Java. It was named after an Italian mathematician who went by a similar name. According to this sequence, every consecutive term in a series is the sum of the first two characters.
Learn more about the concept of Fibonacci series in Java and the Multiple inheritances in Java in this blog.
What is the Fibonacci series?
The Fibonacci series in Java always starts with the numerical 0. The main characteristic of the Fibonacci series is that every third number of the series will be a sum of first two.
For instance, let us take the example of the following ...... Fibonacci series:
0 1 1 2 3 5…
Here in the above example, you can observe that starting with the numerical 0, every third number in the series is the sum of the first two digits.
This is how the series progresses to a certain level according to the sum or the problem that you will be asked to solve related to the Fibonacci series.
How to print a Fibonacci series?
So far we have discussed how the series progresses in relation to Java. Now we will take an example and discuss how you can print the Fibonacci series in Java.
Example
Let us consider that the two given levels i.e 0 and 1 are equal to x and y respectively for this example. We have considered 0 and 1 as the first two levels because a Fibonacci series always starts with the level or number 0.
We will also consider a z static value for storing the number 0, this is because while calculating the sum in a Fibonacci series we always start with the first digit which in this case is 0.
Finally, we have to treat the maximum value in the series as n, this is the number till which we will be printing the Fibonacci series.
Learn More...
Comentarios