Question

A quadratic polynomial whose zeros are - 3 and 4 is

Answer 1

Answer:

Step-by-step explanation:

Answer 2

$\huge \purple{ \mathfrak{solution}}$

Given:

Zeroes are -3 and 4

To find :

Quadratic polynomial

As we know that :

p(x)= x^2-(sum of zeroes )x + (product of zeroes)

• sum of zeroes= -3+4=1

and

• product of zeroes= -3×4=-12

Now put this value in p(x), we get

= x^2-(1)x+(-12)

= x^2-x-12

Hence the quadratic polynomial is

$\huge \boxed{ {x}^{2} - x - 12}$