Exersice 2.2 Class 10 NCERT Solutions pdf with small and detailed answers

We the team of subject wise have provided detailed solution of class 10 ncert exercise 2.2 so please read this post completely if you have any doubt please comment it down also follow our you-tube  channel. 

NCERT Solutions for Class 10 Maths Chapter 2 Polynomials

 




Chapter 2- Polynomials Exercise Ex.2.2



here it is solution of question 1 

Chapter 2 - Polynomials Exercise Ex. 2.2

Solution 1
Ncert Solutions Cbse Class 10 Mathematics Chapter - Polynomials

So, the zeroes of x² - 2x - 8 are 4 and -2.
Ncert Solutions Cbse Class 10 Mathematics Chapter - Polynomials
Ncert Solutions Cbse Class 10 Mathematics Chapter - Polynomials

Ncert Solutions Cbse Class 10 Mathematics Chapter - Polynomials

Ncert Solutions Cbse Class 10 Mathematics Chapter - Polynomials

Ncert Solutions Cbse Class 10 Mathematics Chapter - Polynomials

Ncert Solutions Cbse Class 10 Mathematics Chapter - Polynomials

Concept insight: The zero of a polynomial is that value of the variable which when substituted in the polynomial makes its value 0.

When a quadratic polynomial is equated to 0, then the values of the variable obtained are the zeroes of that polynomial. The relationship between the zeroes of a quadratic polynomial with its coefficients is very important. Also, while verifying the above relationships, be careful about the signs of the coefficients

 

Chapter 2- Polynomials Exercise Ex.2.2



here it is solution of question 2

Solution 2
(i)    Let the required polynomial be  ax² + bx + c, and let its zeroes Ncert Solutions Cbse Class 10 Mathematics Chapter - Polynomials and Ncert Solutions Cbse Class 10 Mathematics Chapter - Polynomials   
      Ncert Solutions Cbse Class 10 Mathematics Chapter - Polynomials
 If a = 4k, then b = -k, c = -4k
Therefore, the quadratic polynomial is k(4x 2 - x - 4), where k is a real number .
One quadratic polynomial which fits the given condition is 4x 2 - x - 4, when k = 1.

(ii)     Let the polynomial be  ax² + bx + c, and let its zeroes be Ncert Solutions Cbse Class 10 Mathematics Chapter - Polynomials and Ncert Solutions Cbse Class 10 Mathematics Chapter - Polynomials 
Ncert Solutions Cbse Class 10 Mathematics Chapter - Polynomials
One quadratic polynomial which fits the given condition is 3x2 - 3Ncert Solutions Cbse Class 10 Mathematics Chapter - Polynomialsx + 1, when k = 1.
 
(iii)    Let the polynomial be  ax² + bx + c, and let its zeroes be Ncert Solutions Cbse Class 10 Mathematics Chapter - Polynomials and Ncert Solutions Cbse Class 10 Mathematics Chapter - Polynomials 
 
       Ncert Solutions Cbse Class 10 Mathematics Chapter - Polynomials
One quadratic polynomial which fits the given condition is x2 + Ncert Solutions Cbse Class 10 Mathematics Chapter - Polynomialsx, when k = 1.
(iv)    Let the polynomial be  ax² + bx + c, and let its zeroes be Ncert Solutions Cbse Class 10 Mathematics Chapter - Polynomials and Ncert Solutions Cbse Class 10 Mathematics Chapter - Polynomials 
 
Ncert Solutions Cbse Class 10 Mathematics Chapter - Polynomials
 
Therefore, the quadratic polynomial is k(x² - x + 1),where k is a real number .
One quadratic polynomial which fits the given condition is x² - x + 1, when k = 1.

(v)    Let the polynomial be ax² + bx + c, and its zeroes be Ncert Solutions Cbse Class 10 Mathematics Chapter - Polynomials and Ncert Solutions Cbse Class 10 Mathematics Chapter - Polynomials 
Ncert Solutions Cbse Class 10 Mathematics Chapter - Polynomials
Therefore, the quadratic polynomial is k(4x² + x + 1),where k is a real number .
One quadratic polynomial which fits the given condition is 4x² + x + 1,when k = 1.

(vi)    Let the polynomial be ax² + bx + c.
Ncert Solutions Cbse Class 10 Mathematics Chapter - Polynomials
 
Therefore, the quadratic polynomial is k(x² - 4x + 1),where k is a real number .
One quadratic polynomial which fits the given condition is x² - 4x + 1,when k = 1.

Concept insight: Since the sum and product of zeroes gives 2 relations between three unknowns so we assign a value to the variable a and obtain other values.

Alternatively If the sum and the product of the zeroes of a quadratic polynomial is given then polynomial is given by  x- (sum of the roots)x + product of the roots, where k is a constant. And the simplest polynomial will be the one in which k = 1.


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