Find the quadratic equation whose roots are `tan ((pi)/(8))` and `tan ((5pi)/(8))`?

Write the quadratic equation whose roots are 5/2 and 8/3 .

Find the quadratic equation in x whose roots are (-7)/(2) and (8)/(3) .

A quadratic equation whose roots are tan15^(@) and cot15^(@) is

The quadratic equations whose roots are tan75^o ,cot75^o is,

cot((pi)/(8))-tan((pi)/(8))=2

Prove that cot((pi)/8) - tan((pi)/8) = 2

if a=cos(2pi//7)+isin(2pi//7) , then find the quadratic equation whose roots are alpha=a+a^2+a^4 and beta=a^3+a^5+a^6 .

if a=cos(2pi//7)+isin(2pi//7) , then find the quadratic equation whose roots are alpha=a+a^2+a^4 and beta=a^3+a^5+a^6 .

If a=cos(2pi//7)+isin(2pi//7) , then find the quadratic equation whose roots are alpha=a+a^2+a^4 and beta=a^3+a^5+a^6 .