If `x^(3) - x^(2) + 33x + 5 = 0` then `s_(1), s_(2) , s_(3)` are

If 8x^(4) - 2x^(3) - 27x^(2) + 6x + 9 = 0 then s_(1), s_(2), s_(3) , s_(4) are

If 8x^(4) - 2x^(3) - 27x^(2) + 6x + 9 = 0 then s_(1), s_(2), s_(3) , s_(4) are

If x^(4) -16x^(3) + 86x^(2) - 17x + 105 = 0 then s_(1), s_(2) , s_(3), s_(4) are

If alpha, beta, gamma are the roots of x^(3) - x^(2) + 33x + 5 = 0 and A = s_(1), B = s_(2), C = s_(3) then the dscending order of A, B, C is

If 3x^(4)-27x^(3)+36x^(2)-5=0 then s_(1)+s_(2)=

If x^(3)+2x^(2)-3x-1=0 then S_(3) is =

If x^3+2x^(2)-3x-1=0 then the value of S_(-4) is

If P_(1), P_(2), P_(3) are the perimeters of the three circles. S_(1) : x^(2) + y^(2) + 8x - 6y = 0 S_(2) , 4x^(2) + 4y^(2) -4x - 12y - 186 = 0 and S_(3) : x^(2) + y^(2) -6x + 6y - 9 = 0 repeectively, then the relation amongst P_(1), P_(2) and P_(3) is .............

If S_(1) and S_(2) are respectively the sets of local minimum and local maximum point of the function, f(x)=9x^(4)+12x^(3)-36x^(2)+25, x in R , then (a) S_(1)={-2}:S_(2)={0,1} (b) S_(1)={-2,0}:S_(2)={1} (c) S_(1)={-2,1}:S_(2)={0} (d) S_(1)={-1}:S_(2)={0,2}