E- LESSON PLAN SUBJECT MATHEMATICS CLASS IX
Lesson plan for maths class IX (Chapter 2) Polynomial cbse lesson plans for mathematics teachers, Method to write lesson plan for maths class 9, lesson plan for maths class IX, lesson plan for mathematics grade IX, lesson plan for maths teacher in B.Ed.
Board – CBSE
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CLASS –IX
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SUBJECT- MATHEMATICS
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CHAPTER 2 :- Polynomials
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TOPIC:-
Chapter:- 2: Polynomials
DURATION:-
This
lesson is divided into eight modules and it is completed in twenty three(23) class meetings.
PRE-
REQUISITE KNOWLEDGE:-
All
definitions and important terms related to the polynomials class VIII.
Concept
of algebraic expressions, and algebraic identities.
TEACHING
AIDS:-
Green
Board, Chalk, Duster, Charts, smart
board, projector and laptop etc.
METHODOLOGY:-
Demonstration
and Lecture method
OBJECTIVES:-
- Definition of polynomial in one variable, with examples
and counter examples
- Coefficients of polynomial, terms of polynomial and zero
polynomial.
- Degree of polynomial, constant, linear, quadratic and
cubic polynomials.
- Monomials, binomials and trinomials. Factors, multiples
and zeroes of polynomials.
- Motivate and state the remainder theorem with examples. Statement
and proof of factor theorem.
- Factorization of ax2
+ bx + c, a ≠ 0 where a,
b, c are real numbers and factorization of cubic polynomial by using factor
theorem.
- Algebraic expressions and identities, verification of some
identities and their use in the factorization of the polynomials
PROCEDURE
:-
Start
the session by checking their previous knowledge, by asking the questions of
different types of algebraic expressions their degree and their terms. Now
introduce the topic polynomial step by step as follows.
S. No
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Topic [Click Here for complete Explanation]
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1
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First of all give the definition of polynomial and explain the difference between the algebraic expression and polynomial. Give some examples so that students can easily predict the polynomials
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2
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Now explain the different parts of polynomials i.e. the coefficients, the terms and the degree of the polynomials.
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3
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Explain the zero polynomial and nature of its zero. Also explain different types of polynomials on the basis of their degree i.e. linear (degree 1), quadratic (degree 2), cubic (degree 3) and bi-quadratic polynomials.
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4
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Explain the different types of polynomials on the basis of their terms, i.e. monomials(1 term), binomial(2 terms), trinomials(3 terms)
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5
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Define zeroes of polynomial and explain the method of finding zeroes of polynomial.
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6
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State the Remainder theorem and explain the method of finding the remainder without actual division of two polynomials.
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7
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State the Factor theorem, and give its proof. Factorize the quadratic and cubic polynomials by using factor theorem.
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8
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Explain about ten algebraic identities to the students and explain the method of factorizing the polynomials by using algebraic identities. Proof of identities like. (x + y + z)2 = x2 + y2 + z2 + 2xy + 2yz + 2zx (x 土 y )3 = x3 土 y3 土 3xy (x 土 y) x3 土 y3 ) = (x 土 y)(x2 + y2 å¹² xy) x3 + y3 + z3 - 3xyz = ( x + y + z )( x2 + y2 + z2 – xy – yz – zx )
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EXPECTED
OUTCOMES:-
After
studying this lesson students will be able
to differentiate between algebraic expression and polynomials, types of
polynomials on the basis of terms and on the basis of their degrees, zeroes and
coefficients of polynomials, remainder and factor theorem and at least ten
algebraic identities.
STUDENTS
DELIVERABLES:-
Review questions given by the teacher. Students
can prepare presentation on different algebraic identities. Solve NCERT problems with
examples, solve assignment given by the teacher.
EXTENDED LEARNING:-
ASSESSMENT
TECHNIQUES:-
Assignment sheet will be given as home work at the end of the topic. Separate sheets which will include questions of logical thinking and Higher order thinking skills will be given to the above average students.
Class Test , Oral Test , worksheet and Assignment. can be made the part of assessment. Re-test(s) will be conducted on the basis of the performance of the students in the test.
THANKS FOR YOUR VISIT
PLEASE COMMENT BELOW
Commendable job ! Keep it up!:)
ReplyDeleteYes ,This is a perfect lesson . thanks
DeleteYes ,This is perfect lesson plan for Mathematics teacher. Thank you for giving this valuable information
ReplyDeletegood efforts
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