Let `alpha,beta` be two real numbers satisfying the following relations `alpha^2+beta^2=5, 3(alpha^5+beta^5)=11(alpha^3+beta^3)1.` Possible value of `alpha beta` is

Let alpha , beta be two real numbers satisfying the following relations alpha^(2)+beta^(2)=5 , 3(alpha^(5)+beta^(5))=11(alpha^(3)+beta^(3)) Possible value of alpha + beta is

Let alpha , beta be two real numbers satisfying the following relations alpha^(2)+beta^(2)=5 , 3(alpha^(5)+beta^(5))=11(alpha^(3)+beta^(3)) Possible value of alpha + beta is

Let alpha , beta be two real numbers satisfying the following relations alpha^(2)+beta^(2)=5 , 3(alpha^(5)+beta^(5))=11(alpha^(3)+beta^(3)) Quadratic equation having roots alpha and beta is

Let alpha , beta be two real numbers satisfying the following relations alpha^(2)+beta^(2)=5 , 3(alpha^(5)+beta^(5))=11(alpha^(3)+beta^(3)) Quadratic equation having roots alpha and beta is

Let alpha , beta be two real numbers satisfying the following relations alpha^(2)+beta^(2)=5 , 3(alpha^(5)+beta^(5))=11(alpha^(3)+beta^(3)) Quadratic equation having roots alpha and beta is

If (alpha,beta) ∈ R are two of an quadratic equations,then the equation will be given as x^2-(alpha+beta)x+alphabeta =0 If for a quadratic equation,the roots alpha,beta satisfy alpha^2+beta^2 =5, 3(alpha^5+beta^5)=11(alpha^3+beta^3) ,then the equations will be

If alpha^(2)=5 alpha-3 beta^(2)=5 beta-3 then the value of (alpha)/(beta)+(beta)/(alpha) is

If sin2 alpha=4sin2 beta, show that 5tan(alpha+beta)=3tan(alpha+beta)

If alpha and beta are non real cube roots of unity then alpha beta+alpha^(5)+beta^(5)=

Let alpha and beta be the roots of x^2 - 5x - 1 = 0 then the value of (alpha^15 + alpha^11 + beta^15 + beta^11)/(alpha^13 + beta^13) is