Question

Question from chapter quadratic polynomial.

If sum and product of zeros of a quadratic polynomial are 1 and -30 respectively.
Then Find that polynomial.​

Answer 1

Answer:

$x^{2} -x-30=0$

Step-by-step explanation:

We know that if 2 roots are present in the equation, then it is a quadratic polynomial

Given,

Sum = 1 ; Product = -30

If a quadratic equation has sum p and product q of its roots

then, quadratic eqn is represented by,

$x^{2} -px+q= 0$

Here, p = 1 and q = -30

Hence, equation of polynomial is x² - x - 30 = 0

Hope it helps

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