Question

find guadratic Polinomial of sum and product of zeroes are o and root 5 is respectiuly.​

Answer 1

Answer:

Sol : α, β are zeros of the quadratic polynomial then sum and product of whose zeroes are 0 and √5 respectively. ∴ α + β = 0 αβ = √5. α, β are zeros of the quadratic polynomial then the equation is x2 -(α + β)x + αβ = 0 x2 -0x + √5 = 0 ⇒ x2 + √5 = 0

Answer 2

Step-by-step explanation:

Let,

$\alpha \: and \: \beta \: are \: two \: zeros \: of \: the \: polynomial \: \\ so \: sum \: of \: zeros = 0 \: and \: product \: of \: zeros = \sqrt{5} \\ \alpha + \beta = 0 \\ and \: \alpha \beta = \sqrt{5} \\ quadratic \: polynomial \: = {x}^{2} - ( \alpha + \beta )x + \alpha \beta \\ = {x}^{2} - 0x + \sqrt{5} \\ = {x}^{2} + \sqrt{5} \\ here \: you \: are.$

hope it helps you

please mark as brainliest