Difference between revisions of "Factorisation"

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Factors are the numbers, algebraic variables or an algebraic expression which divides the number or an algebraic expression without leaving any remainder.
Factors are the numbers, algebraic variables or an algebraic expression which divides the number or an algebraic expression without leaving any remainder.


For example factor of 9 is <math>9  </math> is <math>1,3,9  </math>
For example factor of  <math>9  </math> is <math>1,3,9  </math>
{| class="wikitable"
|+
|
|9
| rowspan="4" |
|
|3
| rowspan="4" |
|
|1
| rowspan="4" |
|-
| rowspan="3" style="border-right: solid 5px blue ;vertical-align:top" |1
|9
| rowspan="3" |3
|9
| rowspan="3" |9
|9
|-
|9
|9
|9
|-
|0
|0
|0
|}

Latest revision as of 23:02, 13 May 2024

What is Factorisation?

When we break a number or a polynomial into a product of many factors of other polynomials, which, when multiplied, gives the original number, it is called factorisation.

To factorise a number, we use the factorisation formula. The factorisation is the process of converting one entity (for example, a number, or a polynomial) into a product of another entity, or factors, which, when multiplied together, yield the original number.

The factorisation formula divides a large number into smaller numbers, known as factors. A factor is a number that divides a given integer completely without leaving any remainder.

For example -  Prime Factorisation of and

Before starting factorisation, let us know the term, ‘Factor’.

What is a Factor?

Factors are the numbers, algebraic variables or an algebraic expression which divides the number or an algebraic expression without leaving any remainder.

For example factor of is