If `alpha, beta (alpha lt beta)` are the roots of the equation `6x^(2) + 11x + 3 = 0`, then which of the following are real ?

If alpha,beta are roots of the equation 6x^(2) + 11x + 3 = 0 then :

If alpha and beta are the roots of the equation x ^(2) + alpha x + beta = 0, then

If alpha,beta(alpha < beta) are the roots of equation 6x^2+11x+3="0 , then which following real? (a) cos^(-1)alpha (b) sin^(-1)beta (c) cosec^(-1)alpha (d) both cot^(-1)alpha and cot^(-1)beta

If alpha,beta(alpha < beta) are the roots of equation 6x^2+11="" x+3="0 , then which following real? (a) cos^(-1)alpha (b) sin^(-1)beta (c) cosec^(-1)alpha (d) both cot^(-1)alpha and cot^(-1)beta

If alpha,beta(alpha < beta) are the roots of equation 6x^2+11="" x+3="0 , then which following real? (a) cos^(-1)alpha (b) sin^(-1)beta (c) cosec^(-1)alpha (d) both cot^(-1)alpha and cot^(-1)beta

If alpha and beta (alpha lt beta) are two different real roots of the equation ax^2 + bx+c= 0 , then

If alpha and beta ( alpha lt beta ) are two different real roots of the equation ax^(2) + bx + c = 0 then

If alpha,beta(alpha

If alpha and beta are the roots of the equation x^(2) +6x + 1 = 0 ," then what is "|alpha - beta| equal to?

If alpha , beta , gamma are the roots of the equation x^3 -6x^2 +11 x +6=0 then sum alpha^2 beta =