Fibonacci series, also known as Fibonacci numbers is a series of numbers where each number is found by adding up to the two numbers before it. For Instance, The Fibonacci series is given as 0, 1, 1, 2, 3, 5, 8, 13, 21, 34, 54…
Here, the fourth term i.e. 2 is found by adding two numbers before it (1 + 1). The fifth term i.e. 3 is found by adding two numbers before it (2 + 1). Accordingly, the sixth term is 5 ( 3 + 2).
So, What would be the number after 54 in the above sequence?
It's Simple! You just need to simply add two numbers before it.
Therefore, the number will be (34 + 54) = 88.
Fibonacci Series Rule
In the Fibonacci series, the terms are numbered from 0 like this:
n = 0, 1, 2, 3, 4, 5, 6
Xn= 0, 1, 1, 2, 3, 5, 8
Adding Fraction: Learn the Simplest Method to Add WithCuemaths
A fraction is nothing but defined as a number that represents the equal parts of a whole number.
Let’s say you have one whole apple and if you cut it into two equal halves, it will be written as .
What, if one whole apple is cut into 4 equal parts, it will be written as .
Here, the number written on the top of a fraction bar or horizontal line is termed as a numerator. On the other hand, the number written below the fraction bar or horizontal line is termed as a denominator.
The numerator represents the total number of equal parts you have whereas the denominator represents the total number of parts in a whole.
Let’s now learn to add fractions.
Adding Two Fractions
Let’s learn the addition of fractions with a brief example curated bycuemaths experts.
For a quick understanding of addition fractions, you need to know the following rules:
1.For fractions with similar denominators, to find the sum of the fractions, you can simply add both the value numerators without changing the value of the denominator. For example: for adding 6/7 + 4/7, you can keep the denominator value the same and write the sum of numerator values i.e. 6 + 7 = 13. Therefore, the new fraction will be 10/7.
2.To find the sum of fractions with different denominators, the first step is to first find out the LCM (Lowest Common Multiple) for the denominators to make the denominator value same for both the fractions. Then add and simplify. For example: for adding + , we will first find the LCM of 3 and 6. Therefore, the LCM of 3 and 6 is 2. Now, we will multiply both numerator and denominator value of by LCM i.e. 2. Therefore, = . Now, the new fraction will be . Now, as the denominator values for both the fractions are the same, we will simply add and simplify if possible. Accordingly, + = or
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