Find the quadratic equation with rational coefficients whose one root is `1//(2+sqrt(5))dot`

The quadratic equation with rational coefficients whose one root is 2-sqrt(3) is

A quadratic equation with rational coefficients can have

Form a quadratic equation with real coefficients whose one root is 3-2i

The equation formed by multiplying each root of ax^(2) + bx+ c = 0" by "2 " is "x^(2) = 36x + 24 =0 How If a and b are rational and b is not perfect square, then the quadratic equaiton with rational coefficients whose one root is 3a + sqrt(b) is

The quadratic equation with real coefficients has one root 2i^(*)s

Find a quadratic polynomial with rational coefficients whose one zero is sqrt(5)-2

Find the quadratic equation with real coefficients which has (-5-i) as a root

Statement -1 : There is just one quadratic equation with real coefficient one of whose roots is 1/(sqrt2 +1) and Statement -2 : In a quadratic equation with rational coefficients the irrational roots are in conjugate pairs.