Methodical recommendation:

Theory

Number Name Description
1. Introduction to polynomials To recall the basic concepts of the polynomials.
2. Geometrical meaning of the zeroes of linear polynomial To learn how to find the zeroes of the linear polynomial geometrically.
3. Geometrical meaning of the zeroes of quadratic polynomial To learn how to find the zeroes of the quadratic polynomial geometrically.
4. Geometrical meaning of the zeroes of cubic polynomial To learn how to find the zeroes of the cubic polynomial geometrically.
5. Relation between zeroes and the coefficients of the polynomial To learn the Relation between zeroes and the coefficients of the polynomial.

Practice Questions

Number Name Type Difficulty Marks Description
1. Degree of a polynomial Other easy 1 m. This exercise is to check your understanding about zero of a polynomials.
2. Pick up the correct answer Other medium 2 m. To find the zero of the given linear polynomial.
3. Find the value of 'm' and 'n' Other hard 4 m. To find the value of 'm' and 'n' based on the relation between the quadratic polynomial and its zeroes.
4. TBQ - Find number of zeros Other medium 3 m. To find the number of zeros of a polynomial.
5. Find as directed Other medium 3 m. To find the sum and product of zeroes of the given polynomial.
6. Form the polynomial Other medium 2 m. To find the quadratic polynomial by using zeros of a polynomial.
7. Verify the relation Other hard 4 m. To verfiy the relation between the zeroes and coefficients of a quadratic polynomial.
8. Exemplar - Check the relation Other medium 4 m. Determine the sum and product of the zeroes and verify the relationship between the zeroes and coefficients of the polynomial.
9. Exemplar - Verify the relation Other medium 4 m. Determine the sum and product of the zeroes and verify the relationship between the zeroes and coefficients of the polynomial.
10. TBQ - Verify the following Other medium 3 m. To verify the relation between zeros and coefficient of the cubic polynomial.
11. TBQ - Find the value of 'a' and 'b' Other medium 2 m. To find the value of 'a' and 'b' in the cubic polynomial.