Consecutive Odd Integers

In the previous post we have discussed about How to solve Consecutive Integers and In today's session we are going to discuss about Consecutive Odd Integers. Let us first talk about the integers. The numbers which can be expressed in the form of the whole numbers and their additive inverse are called integers. All the integers can be expressed on a number line. A number line contains the series of all positive and negative numbers marked at the equal interval, where we could observe the number zero at the center, positive numbers at the right of the number line and negative numbers at the left of the number line.  Now we will learn about the Consecutive Odd Integers. By the consecutive numbers, we mean the numbers appearing one after another. Thus 1, 2, 3 . . .  are consecutive integers.  Now if we talk about the consecutive odd integers, we mean the series of odd integers which occur one after another but are odd.  So we say that the series of odd consecutive integers are 1, 3, 5, 7, 9 , . . . . . . etc.  In case of writing the series of odd integers in the form  of general series we will assume any number x. We know that 2 * x will always be the odd number. Now on another hand we say that if we add 1 to the odd number, it becomes the odd number. For this we say that the number 2x + 1 is any odd number. Now to write the series of the odd consecutive integers, we write 2x + 1, 2x + 3, 2x + 5, 2x +7 . . . . etc. (know more about Integer, here

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