The quadratic equation whose roots are `sec^(2)alphaand "cosec"^(2)alpha` and can be:

The quadratic equation whose root:s are sec^(2)alpha and cos ec^(2)alpha is

The quadratic equation whose root:s are sec^2 alpha and cosec^2 alpha is

The quadratic equation whose roots are alpha and beta is

Which of the following is not the quadratic equation whose roots are cosec^2thetaand sec^2theta ?

Which of the following is the quadratic equation whose roots are cosec^(2) theta and sec^(2) theta when θ = π/ 4?

Which of the following is not the quadratic equation whose roots are cosec^2thetaand sec^2theta ?

In Delta le ABC, 3 tan A+4=0 then the quadratic equation whose roots are sec A and cosec A is

If alpha and beta are the roots of the equation 3x^(2)-5x+3 =0 , then the quadratic equation whose roots are alpha^(2)beta and alphabeta^(2) is :

A quadratic equation whose roots are cosec^2theta and sec^2theta can be (1) x^2-2x+ 2 =0 (2) x^2-3x + 3 = 0 (3) x^2-3x+ 4= 0 (4) x^2-5x+5= 0