Difference between revisions of "Polynomials"

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===Learning objectives===
 
===Learning objectives===
 
1. Can multiply Polynomial by monomial, binomial and Trinomial
 
1. Can multiply Polynomial by monomial, binomial and Trinomial
 +
 
2. Can find the product of any two Polynomials by formal multiplication
 
2. Can find the product of any two Polynomials by formal multiplication
 
===Notes for teachers===
 
===Notes for teachers===
  
 
===Activity No #1 ===
 
===Activity No #1 ===
 +
'''Multiplying Polynomials Using Algebra Tiles'''
 
*Estimated Time
 
*Estimated Time
 
*Materials/ Resources needed
 
*Materials/ Resources needed
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o Explain why (2x)(3x) = 6x and not 6x.  
 
o Explain why (2x)(3x) = 6x and not 6x.  
 
 
 +
*Question Corner
 +
 +
===Activity No #2 ===
 +
'''Multiplying Polynomials Using Tabular method'''
 +
*Estimated Time
 +
*Materials/ Resources needed
 +
 +
Whiteboard, marker pens
 +
 +
*Prerequisites/Instructions, if any
 +
Knowledge Of the terms monomial, binomial, trinomial, polynomial, term, degree, base, exponent, coefficient
 +
*Multimedia resources
 +
{{#widget:YouTube|id=XYP8oPVdrZw}}
 +
*Website interactives/ links/ / Geogebra Applets
 +
*Process/ Developmental Questions
 +
1. Demonstrate multiplying polynomials using tabular method
 +
 +
(x x 1)(x + 6) = x2 + 7x + 6
 +
 +
 +
2. Distribute  copies of the Multiplying Polynomials Using Tabular method
 +
  activity sheet. Instruct students to model each expression with the tabular method , draw the table,
 +
  simplify the expression, and write the simplified answer.
 +
 +
*Evaluation
 +
What is the product of (2x+3y)^2
 
*Question Corner
 
*Question Corner
  

Revision as of 12:52, 4 September 2013

Usage

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Concept Map

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Textbook

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NCERT Books

Class IX Chapter Polynomials

Tamilnadu Text Books

Class IX text book

Additional Information

Useful websites

multipying polynomials with tabular method is explained in a very simple manner which could help you in classroom teching

Maths is fun website here you can understand polynomial in easy way

Reference Books

Teaching Outlines

Concept #1

Learning objectives

1. Can multiply Polynomial by monomial, binomial and Trinomial

2. Can find the product of any two Polynomials by formal multiplication

Notes for teachers

Activity No #1

Multiplying Polynomials Using Algebra Tiles

  • Estimated Time
  • Materials/ Resources needed

1. Algebra Tiles activity sheet , 2. Algebra tiles

  • Prerequisites/Instructions, if any

Knowledge Of the terms monomial, binomial, trinomial, polynomial, term, degree, base, exponent, coefficient

  • Multimedia resources

  • Website interactives/ links/ / Geogebra Applets
  • Process/ Developmental Questions

1. Demonstrate multiplying polynomials using algebra tiles, as shown below:

(x x 1)(x + 6) = x2 + 7x + 6


2. Distribute algebra tiles and copies of the Multiplying Polynomials Using Algebra Tiles activity sheet. Instruct students to model each expression with the tiles, draw the model,

                                                              simplify the expression, and write the simplified answer. 
  • Evaluation

o Draw a model of the multiplication of two binomials. Simplify your expression.

o Explain why (2x)(3x) = 6x and not 6x.

  • Question Corner

Activity No #2

Multiplying Polynomials Using Tabular method

  • Estimated Time
  • Materials/ Resources needed

Whiteboard, marker pens

  • Prerequisites/Instructions, if any

Knowledge Of the terms monomial, binomial, trinomial, polynomial, term, degree, base, exponent, coefficient

  • Multimedia resources

  • Website interactives/ links/ / Geogebra Applets
  • Process/ Developmental Questions

1. Demonstrate multiplying polynomials using tabular method

(x x 1)(x + 6) = x2 + 7x + 6


2. Distribute copies of the Multiplying Polynomials Using Tabular method

  activity sheet. Instruct students to model each expression with the tabular method , draw the table, 
  simplify the expression, and write the simplified answer. 
  • Evaluation

What is the product of (2x+3y)^2

  • Question Corner

Hints for difficult problems

Project Ideas

Math Fun