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CBSE class 10 Mathematics Chapter 2 Polynomials notes in PDF are available for free download in myCBSEguide mobile app. The best app for CBSE students now provides Polynomials class 10 Notes latest chapter wise notes for quick preparation of CBSE board exams and school based annual examinations. Class 10 Mathematics notes on Chapter 2 Polynomials are also available for download in CBSE Guide website.

## CBSE Guide Polynomials class 10 Notes

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## 10 Mathematics notes Chapter 2 Polynomials

Download CBSE class 10th revision notes for Chapter 2 Polynomials in PDF format for free. Download revision notes for Polynomials class 10 Notes and score high in exams. These are the Polynomials class 10 Notes prepared by team of expert teachers. The revision notes help you revise the whole chapter in minutes. Revising notes in exam days is on of the the best tips recommended by teachers during exam days.

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**CBSE Class–10 Mathematics Revision Notes CHAPTER 02 POLYNOMIALS**

- Geometrical Meaning of the Zeroes of a Polynomial
- Zeroes and Coefficients of a Polynomial
- Division Algorithm for Polynomials
**Monomials**: Algebraic expression with one term is known as Monomial.**Binomial**: Algebraic expression with two terms is called Binomial.**Trinomial**: Algebraic expression with three terms is known as Trinomial.**Polynomials**: All above mentioned algebraic expressions are called Polynomials.- Polynomials of degrees 1, 2 and 3 are called linear, quadratic and cubic polynomials respectively.
- A quadratic polynomial in x with real coefficient is of the form ,where a, b, c are real numbers with .
- The zeroes of a polynomial p(x) are precisely the x–coordinates of the points where the graph of y = p(x) intersects the x-axis i.e. x = a is a zero of polynomial p(x) if p(a) = 0.
- A polynomial can have at most the same number of zeros as the degree of polynomial.
- For quadratic polynomial

Sum of zeroes =

Product of zeroes =

10. In a cubic polynomial

, if are the zeroes of the polynomial, then11. The division algorithm states that given any polynomial p(x) and polynomial g(x), there are polynomials q(x) and r(x) such that :

where r(x) = 0 or degree of r(x) < degree of g(x).

Or Dividend = Divisor x Quotient + Remainder

If r(x) = a zero polynomial, then p(x) is said to be completely divisible by g(x), i.e., g(x) is a factor of p(x).

## Polynomials class 10 Notes

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