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=px^(2)+qx+r passes through the point (1,2) and the line y=x touches it at the origin,then the values of p,q and r are

If the curve y=px^(2)+qx+r passes through the point (1,2) and the line y=x touches it at the origin,then the values of p,q and r are

If the curve y=ax^(2)+bx+c , x in R ,passes through the point (1,2) and the tangent line to this curve at origin is y=x, then the possible values of a,b,c are:

The curve y=ax^(2)+bx+c passes through the point (1,2) and its tangent at origin is the line y=x .The area bounded by the curve, the ordinate of the curve at minima and the tangent line is

The curve f (x) = Ax^(2) + Bx + C passes through the point (1, 3) and line 4x + y = 8 is tangent to it at the point (2, 0). The area enclosed by y = f(x), the tangent line and the y-axis is

If the curve y=ax^((1)/(2))+bx passes through the point (1,2) and lies above the x-axis for 0<=x<=9 and the area enclosed by the curve, the x-axis,and the line x=4 is 8 sq.units, then a=1 (b) b=1a=3 (d) b=-1

The curve y = a sqrt(x) + bx passes through the point (1,2) and the area enclosed by the curve the x-axis and the line x = 4 is 8 sq. units. Then

If a curve y = asqrt(x)+bx passes through the point (1,2) and the area bounded by the curve, line x = 4 and X-axis is 8 sq units, then

In the curve y=x^(3)+ax and y=bx^(2)+c pass through the point (-1,0) and have a common tangent line at this point then the value of a+b+c is