If the line `y-sqrt3 x` cuts the curve `x^3 + y^2 + 3x^2 + 9 = 0` at the points `A, B, C`, then `OA.OB.OC (O` being origin) equals

If the line y-sqrt(3)x cuts the curve x^(3)+y^(2)+3x^(2)+9=0 at the points A,B,C, then OA.OB.OC(O being origin) equals

If the line y=sqrt3x " cuts the curve " x^3+y^3+3xy+5x^2+3y^2+4x+5y-1=0 at the points A,B,C then OA.OB.OC is

If the line y =sqrt(3)x cuts the curve x^3+y^3+3x y+5x^2+3y^2+4x+5y-1=0 at the point A , B , C , then O AdotO BdotO C is equal to (k/(13))(3sqrt(3)-1) . The value of k is______

If the line y =sqrt(3)x cuts the curve x^3+y^3+3x y+5x^2+3y^2+4x+5y-1=0 at the point A , B , C , then O AdotO BdotO C is equal to (k/(13))(3sqrt(3)-1) . The value of k is______

If the line y l=sqrt(3)x cuts the curve x^3+y^3+3x y+5x^2+3y^2+4x+5y-1=0 at the point A , B , C , then O AdotO BdotO C is equal to (k/(13))(3sqrt(3)-1) . The value of k is______

If the line yl=sqrt(3)x cuts the curve x^(3)+y^(3)+3xy+5x^(2)+3y^(2)+4x+5y-1=0 at the point A,B,C, then OAdot OBdot OC is equal to ((k)/(13))(3sqrt(3)-1)* The value of k is

If the line y = sqrt3x cuts the curve x^4 + ax²y + bxy + 2x + dy + 6 = 0 at A, B, C and D, then value of OA .OB.OC. OD is, (where O is origin) -

If the line y=sqrt(3)x+3=0 cuts the curve y^(2)=x+2 at A ,B and the point P(sqrt(3) ,0) .Then |PA*PB| =

if the line y=xsqrt3 cuts the curve x^3+y^3+3xy+5x^2+3y^2+4x+5y+1=0 at point A,B,C then find the value of OA.OB.OC is equal to (where O is the origin)