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- Operations of polynomials

Still Confused?

Try reviewing these fundamentals first.

Still Confused?

Try reviewing these fundamentals first.

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Get Started Now- Lesson: 123:30
- Lesson: 2a10:02
- Lesson: 2b16:25
- Lesson: 3a16:39
- Lesson: 3b14:30
- Lesson: 3c27:23
- Lesson: 411:07

The Binomial Theorem is another method to help us expand binomials in a faster manner. It is particularly useful when we work on binomial expansions that involve binomials raised to high powers.

- 1.Expand ${\left( {a + b} \right)^4}$, using:a)Pascal’s Triangleb)Binomial Theorem
- 2.Expand:a)${\left( {5x + 2} \right)^3}$b)${\left( {2x - 3y} \right)^4}$
- 3.In the expansion of ${\left( {\frac{1}{{7{x^2}}} - {x^3}} \right)^{10}}$ , determine:a)the 4th termb)the middle termc)the constant term
- 4.In the expansion of ${\left( {3 - 2x} \right)^8}$ , determine the coefficient of the term containing ${X^5}$.

11.

Operations of polynomials

11.1

What is a polynomial?

11.2

Polynomial components

11.3

Multiplying monomial by monomial

11.4

Multiplying monomial by binomial

11.5

Multiplying binomial by binomial

11.6

Multiplying polynomial by polynomial

11.7

Applications of polynomials

11.8

Fundamental theorem of algebra

11.9

Pascal's triangle

11.10

Binomial theorem

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