If the quadratic equation `x^2-((alpha^2+11)x)/9+15(alpha+beta)/4+16=0` has two integral roots `alpha & beta` then

The quadratic equation x^(2)-9x+3=0 has roots alpha and beta.If x^(2)-bx-c=0 has roots alpha^(2)and beta^(2), then (b,c) is

the quadratic equation x^(2)-9x+3=0 has roots alpha and beta. If x^(2)-bx-c=0 has roots alpha^(2) and beta^(2) then (b,c) is

The quadratic equation x^(2)-9x+3=0 has roots alpha and beta.If x^(2)-bx-c=0 has roots alpha^(2)and beta^(2), then (b,c) is

If alpha and beta are roots of the quadratic equation x ^(2) + 4x +3=0, then the equation whose roots are 2 alpha + beta and alpha + 2 beta is :

If alpha and beta are roots of the quadratic equation x ^(2) + 4x +3=0, then the equation whose roots are 2 alpha + beta and alpha + 2 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 the roots of the quadratic equation x^(2) - 3x - 304 = 0 are alpha and beta , then the quadratic equation with roots 3alpha and 3beta is

If alpha and beta are the roots of the quadratic equation x^(2) + sqrt(2) x + 3=0 form a quadratic equation with roots (1)/(alpha) and (1)/(beta)

"If" alpha and beta are the roots of the quadratic equation 2x^(2) + 3x - 7 = 0 "then" (alpha^(2) + beta^(2))/(alpha beta)=