The procedure engaged with breaking a polynomial into the product of its elements is known as the factorization of polynomials.

What will i learn?

- Degree of Polynomials
- Division of Polynomials
- Factorisation

Curriculum for this course

26 Lessons
01:42:32 Hours

Factorisation of Polynomials

12 Lessons
00:40:38 Hours

- Introduction 00:03:06
- Degree of Polynomials 00:04:51
- Sums 00:04:47
- Finding Zeros of Polynomials 00:03:04
- Finding Zeros of Polynomials - Part II 00:02:18
- Finding Zeros of Polynomials - Part III 00:02:47
- Finding Zeros of Polynomials - Part IV 00:01:59
- Division of Polynomials 00:02:17
- Sum of Division of Polynomials - Part I 00:02:58
- Sum of Division of Polynomials - Part II 00:04:04
- Factor Theorem 00:04:47
- Sum on Factor Theorem 00:03:40

Factorisation

14 Lessons
01:01:54 Hours

- Factorisation 00:04:09
- Factors By Grouping 00:04:29
- Factor of Difference of Two Squares 00:05:08
- Factorisation of Quadratic Trinomials 00:06:14
- Sum On Quadratic Trinomials 00:04:50
- Identities Evaluate 00:02:23
- Factorisation of Sum or Difference of Cubes 00:03:49
- Example - Concluding on Factorisation 00:04:54
- Real Numbers 00:02:37
- Sum on Rational Numbers 00:05:50
- Special Characters of Rational Numbers 00:02:42
- Method of Contradiction 00:03:32
- Laws of Radical 00:07:11
- Laws of Radical - Example 00:04:06

Eligiblity

- Factorisation of Polynomials

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Description

At the point when an integer number could be written as a product of two or more integers each then such numbers will be its factor. The procedure engaged with breaking a polynomial into the product of its elements is known as the factorization of polynomials. An algebraic expression having only one, two and three terms are respectively called monomial, binomial and trinomial. Representation of the polynomials as the product of their factors is called factorisation. Methods of the factorisation are in this chapter are as follows: a) Using factor method b) Splitting the middle terms c) Using algebraic identities

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