`Ay^2 + By + Cx + D = 0, (ABC!=0)` be the equation of a paraobola, then

Ay^(2) + By + Cx + D = 0 be the equation of a parabola , then _

(viii) The graph of the equation cx+d=0 ( c and d are constant and c ne 0 ) will be the equation of the y-axis when

Roots of the quadratic eauation of the type (ax + b) (cx + d) = 0 are given by the linear equations ax + b = 0 and cx + d = 0. Find roots of 16x^(2) - 9 = 0 .

ax^3 + bx^2+cx +d =0 In the equation above, a, b, c, and d are constants. If the equation has roots −1, −3, and 5, which of the following is a factor of ax^3 + bx^2 + cx + d ?

Let f:[0,5] -> [0,5) be an invertible function defined by f(x) = ax^2 + bx + C, where a, b, c in R, abc != 0, then one of the root of the equation cx^2 + bx + a = 0 is:

Let f:[0,5] -> [0,5) be an invertible function defined by f(x) = ax^2 + bx + C, where a, b, c in R, abc != 0, then one of the root of the equation cx^2 + bx + a = 0 is:

If abc ne 0 and the system of equations x + 7 ay + 2az = 0, x + 6 by + 2 bz = 0, x + 5cy + 2cz = 0 has a non-zerotrivial solution, then a,b,c are in