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Maths Factorization part 4 (Using Identities) CBSE Class 8 Mathematics VIII

February 23, 2017
by
LearnoHub - Class 11, 12
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Maths Factorization part 4 (Using Identities) CBSE Class 8 Mathematics VIII

TL;DR

Learn how to easily factorize expressions using the three standard algebraic identities.

Transcript

he'll open this video on factorization part 4 is brought to you by example calm no more fear from exam now let us look at the type field that is factorization using identities so what are identity so do you remember that we had learned about the three standard identities a plus B volt square a minus b whole square and eight is when minus b square s... Read More

Key Insights

  • 😃 The three standard algebraic identities, a² + 2ab + b² = (a + b)², a² - 2ab + b² = (a - b)², and a² - b² = (a + b)(a - b), can be used to simplify factorization.
  • 🍉 By checking if an expression has two perfect square terms and a middle term that fits into the format 2ab or -2ab, we can determine which identity to use for factorization.
  • 😑 Identifying the appropriate identity allows for the expression to be easily written in factored form.
  • ⌛ The algebraic identities provide a structured approach to factorization, making it simpler and less time-consuming.
  • 😑 Factorization using identities is particularly useful when dealing with quadratic expressions.
  • 🤩 The key is to recognize patterns and apply the respective identity to factorize the expression efficiently.
  • 😒 Practice is essential in developing the skill to quickly identify which identity to use for factorization.

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Questions & Answers

Q: How can factorization be made easier using algebraic identities?

Factorization can be simplified by using the three standard algebraic identities, which allow us to write expressions in factored form. By identifying if an expression fits into one of these identities, we can easily factorize it.

Q: What are the three standard algebraic identities?

The three standard algebraic identities are: a² + 2ab + b² = (a + b)², a² - 2ab + b² = (a - b)², and a² - b² = (a + b)(a - b). These identities provide a structured way to factorize expressions.

Q: How can we determine if an expression fits into one of the algebraic identities?

To determine if an expression fits into one of the algebraic identities, we look for the following criteria: two terms should be perfect squares, and the middle term should be in the format 2ab or -2ab. If these criteria are met, the expression can be factorized using the corresponding identity.

Q: What is the importance of identifying the appropriate identity for factorization?

Identifying the appropriate algebraic identity for factorization is essential in simplifying the process. By recognizing which identity a given expression fits into, we can quickly apply the corresponding formula to factorize the expression, saving time and effort.

Summary & Key Takeaways

  • Factorization can be made easier by utilizing the three standard algebraic identities: a² + 2ab + b² = (a + b)², a² - 2ab + b² = (a - b)², and a² - b² = (a + b)(a - b).

  • To factorize an expression, identify if it fits into one of these identities by checking if two terms are perfect squares and the middle term can be expressed as 2ab or -2ab.

  • Examples are provided to demonstrate how to factorize expressions using the identities.


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