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Lesson Plan, Class XI (Ch-5) | Complex Numbers
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Board – CBSE |
CLASS –XI |
SUBJECT- MATHEMATICS |
CHAPTER 5 :- Complex Numbers and Quadratic
Equations |
- Need of complex number, to be motivated by inability to solve some of the quadratic equations.
- Algebraic properties of complex numbers.
- Argand plan and polar representation of complex numbers.
- Statement of fundamental theorem of algebra.
- Solution of quadratic equations (with real coefficients).
- Square root of complex number .
S. No. |
Topic |
1 |
Introduction
of number system, brief discussion about all types of numbers up-to real
numbers. |
2 |
Discuss
the need of the numbers which are not real. Concept of imaginary numbers. |
3 |
Square
root of unity, concept of iota “ i” with its values with different
powers. |
4 |
Definition
and introduction of complex numbers with complete explanation of its real and
imaginary parts. |
5 |
Algebraic
properties of complex numbers, method of addition, subtraction and
multiplication of complex number. Multiplicative inverse of the complex
numbers. |
6 |
Geometric
representation of a complex number and explanation of the Argand plan. |
7 |
Modulus
of complex number, and the value of argument in different quadrants with
explanation. |
8 |
Method
of writing a complex number in polar form ie in the form
Z = ( rcosθ+ irsinθ). |
9 |
Method
of finding the solution of quadratic equations with real coefficients. |
10 |
Method
of finding the square root of the complex number. |
- After studying this lesson student should know
- Different types of numbers, real numbers, imaginary numbers,
- Complex numbers and the concept of iota with its values with different powers.
- Students should know the algebraic operations on the complex numbers, polar form of complex number,
- Method of solving the quadratic equations
- the method of finding the square root of the complex numbers.
- Review questions given by the teacher.
- Students should prepare the presentation individually or in groups on the Argand plan and the representation of the complex number in the polar form.
- Solve NCERT problems with examples.
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