16x^(2)=24x+1

In the following, determine whether the given quadratic equations have real roots and if so, find the roots: (i) 16 x^2=24 x+1 (ii) x^2+x+2=0

Domain of (16x^(2)-12x+9)/(16x^(2)+24x+9) is :

If k sqrt(-1) is a roots of the equation x^(4)+6x^(3)-16x^(2)+24x-80=0 then k=

Factories: 16x ^(2)- 24 x + 9

The locus given by 16x^(2)-24xy+9y^(2)-62x+34y+46=0 is

Express (6x^(2)-24x+15)/((x+1)(x-2)^(2)) in partial fractions.

16x^(2)=8x-1

Find the domain of the following : f(x) = sqrt(-16x^2+24x) .

If polynomial 16x^(4)-24x^(3)+41x^(2)-mx+16 be a perfect square,then the value of 'm' is