Course Content
Real Numbers
Positive integers, negative integers, irrational numbers, and fractions are all examples of real numbers. In other words, we can say that any number is a real number, except for complex numbers. Examples of real numbers include -1, ½, 1.75, √2, and so on.
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L 1 Real Numbers Euclid’s Div lemma
02:35
L 2 Real Numbers Euclid’s Div Algorithm
14:23
L 3 Real Numbers Fundamental Theorem Of Arithmetic
18:43
L 4 Real Numbers Theorem 1 3 and 1 4 1
19:35
L 5 Real Numbers Theorem 1 5
15:56
L6 Real Numbers theorem 1.6 and 1.7
00:00
Polynomials
Polynomials
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Introduction to polynomials
23:07
Polynomials Geometric Representation
04:26
Polynomials Zeroes and Coefficient Relationship
20:54
Polynomials Exercise 2.2
11:01
Division Algorithm For Polynomials
10:34
Pair of linear equation in two variables
0/5
An introduction to linear equations
20:52
Linear equation exercise question
10:44
A linear equation interpretation
20:52
Linear equation subsitution
20:48
Linear equation elimination method
18:36
Quadratic Equation
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Quadratic equation introduction
18:20
Quadratic equation factorization method
18:35
Quadratic equations- quadratic formula
19:51
Quadratic equation excercise 4.3
07:06
Grade X Mathematics
About Lesson

Euclid’s Division AlgorithmWe apply Euclid’s Division Lemma to find two integers q and r such that a=b×q+r and 0≤r<b. If r = 0, the H.C.F is b; else, we apply Euclid’s division Lemma to b (the divisor) and r (the remainder) to get another pair of quotient and remainder.

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