Question

write a quadratic polynomial sum of whose zeroes 2√3 and their product is 2

Answer 1

Hello friends!!

Here is your answer :

Sum of Zeroes =
$2 \sqrt{3}$


Product = 2

For quadratic eqⁿ

${x}^{2} - (sum \: \: of \: \: zeroes)x + ( \: product \: \: of \: \: zeroes)$


$= {x}^{2} - 2 \sqrt{3} x + 2$


Hope it helps you... ☺️☺️

Answer 2

We know that,

Quadratic polynomial with sum of roots , Products of roots.

x² - ( Sum of roots) x + Product of roots .

Sum of roots = 2√3

Product of roots = 2 .

The Required polynomial : x²-2√3x + 2 .

Thanks for the question!