ABCD and EFGC are squares and the curve `y=ksqrtx` passes through the origin D and the points B and F. The ratio of FG to BC is

ABCD and EFGC are squares and the curve y=ksqrtx passes through the origin D and the points B and F.The ratio of (FG)/(BC) is:

ABCD and EFGC are squares and the curve y=ksqrtx passes through the origin D and the points B and F.The ratio of (FG)/(BC) is:

ABCD and EFGC are squares and the curve y=ksqrtx passes through the origin D and the points B and F.The ratio of (FG)/(BC) is:

ABCD and EFGC are squares and the curve y=k sqrt(x) passes through the origin D and the points B and F.The ratio of (FG)/(BC) is:

If the curve y=ax^(2)+bx+c passes through the point (1, 2) and the line y = x touches it at the origin, then

If the curve y=ax^(2)+bx+c passes through the point (1, 2) and the line y = x touches it at the origin, then

The point on the curve 3y = 6x-5x^3 the normal at Which passes through the origin, is

The point on the curve 3y=6x-5x^(3) the normal at Which passes through the origin,is

The slope of the tangent at a point P(x, y) on a curve is (- (y+3)/(x+2)) . If the curve passes through the origin, find the equation of the curve.