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Perfect And Non-Perfect Squares

Referencing Styles : MLA | Pages : 1

Perfect And Non-Perfect Squares

A perfect square is a term which is used in mathematics. It is used to express a square number which could be multiplied by two similar integers. However there are certain example which could be taken in this case such as 9 will be a perfect square since it can be multiplicities with two of the same numbers i.e. ( 3*3)=9. Apart from this 16 can be also considered as Perfect Square as since this number is also multiplicities with two same numbers (4*4=16), thus both of these numbers can be considered as perfect square numbers. On the other hand the non-perfect squares are those which could not be multiplicited by two of the same numbers. Hence all those numbers are been considered as non-perfect squares. For example some new non perfect squares are will be –

39 will not be considered as a perfect square since it is not multiplicited by two same numbers (13*3=39)

45 will not also be considered as perfect square since it is calculated with two different integers like (15*3)=45.

 However there are some difference between the perfect and non-perfect square which is lying in the definition in the two. The only difference is that perfect squares are always odd numbers and these are been easy to calculate. On the other hand the numbers which are non-perfect are not multiplied by two same numbers and these are even numbers.

 

Here the calculation is done based on the value of √124 and it is calculated on the basis of using the following steps which are as follows –

Step1: √124 is segregated to √4*31

Step 2: √4*31 is been divided to √4 and √31

 Step 3: 4 is subdivided in √2*31

Step 4: the ultimate result to this value is 11.1344.

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