CBSE Class 10 Mathematics Polynomials Notes Set B

Download CBSE Class 10 Mathematics Polynomials Notes Set B in PDF format. All Revision notes for Class 10 Mathematics have been designed as per the latest syllabus and updated chapters given in your textbook for Mathematics in Class 10. Our teachers have designed these concept notes for the benefit of Class 10 students. You should use these chapter wise notes for revision on daily basis. These study notes can also be used for learning each chapter and its important and difficult topics or revision just before your exams to help you get better scores in upcoming examinations, You can also use Printable notes for Class 10 Mathematics for faster revision of difficult topics and get higher rank. After reading these notes also refer to MCQ questions for Class 10 Mathematics given on studiestoday

Revision Notes for Class 10 Mathematics Chapter 2 Polynomials

Class 10 Mathematics students should refer to the following concepts and notes for Chapter 2 Polynomials in Class 10. These exam notes for Class 10 Mathematics will be very useful for upcoming class tests and examinations and help you to score good marks

Chapter 2 Polynomials Notes Class 10 Mathematics

 

CBSE Class 10 Mathematics Polynomials notes. Learning the important concepts is very important for every student to get better marks in examinations. The concepts should be clear which will help in faster learning. The attached concepts made as per NCERT and CBSE pattern will help the student to understand the chapter and score better marks in the examinations.

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• Geometrical meaning of zero of polynomial –
• Zero of linear polynomial is x-coordinate of the point of intersection of straight line graph of linear polynomial with the x-axis.
• Zeroes of Quadratic polynomial are the x-coordinates of the points of intersection of graph with the x-axis. The graph of any Quadratic polynomial is in the shape of parabola. Quadratic polynomial can have at most two zeros.
• Zeroes of Cubic polynomial are the x-coordinates of the points of intersection of graph with the x-axis. Cubic polynomials can have at most three zeroes.
• Zeroes of any polynomial of degree n, are the x-coordinates of the points of intersection of graph of polynomial with the x-axis. The zeroes of polynomial of
degree ‘n ‘are at most ‘n’.
• General form of polynomial –

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Tips

CBSE Class 10 Mathematics Polynomials notes_1

Formulaes & Key Points:

1. Degree of Linear polynomial is 1.

2. Degree of Quadratic polynomial is 2.

3. Degree of Cubic polynomial is 3.

4. Degree of Constant polynomial is 0.

5. Degree of Zero polynomial is not defind.

6. Zero polynomial has infinite many zeroes.

7. Constant polynomial has no zeroe.

8. Linear polynomial has one zeroes.

9. Linear polynomial has one zeroes.

10. Quadratic polynomial has at most two zeroes.

11. Cubic polynomial has three zeroes.

12. nth degree polynomial has at most ‘n’zereos.

CBSE Class 10 Mathematics Polynomials notes_2

CBSE Class 10 Mathematics Polynomials notes_3

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CBSE Class 10 Mathematics Chapter 2 Polynomials Notes

We hope you liked the above notes for topic Chapter 2 Polynomials which has been designed as per the latest syllabus for Class 10 Mathematics released by CBSE. Students of Class 10 should download and practice the above notes for Class 10 Mathematics regularly. All revision notes have been designed for Mathematics by referring to the most important topics which the students should learn to get better marks in examinations. Our team of expert teachers have referred to the NCERT book for Class 10 Mathematics to design the Mathematics Class 10 notes. After reading the notes which have been developed as per the latest books also refer to the NCERT solutions for Class 10 Mathematics provided by our teachers. We have also provided a lot of MCQ questions for Class 10 Mathematics in the notes so that you can learn the concepts and also solve questions relating to the topics. We have also provided a lot of Worksheets for Class 10 Mathematics which you can use to further make yourself stronger in Mathematics.

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