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-sqrt(3)x+3=0 cuts the parabola y^(2)=x+2 at P and Q then AP.AQ is equal to

If the line y-sqrt(3)x+3=0 cuts the parabola y^(2)=x+2 at A and B, then find the value of PA.PB { where P=(sqrt(3),0)}

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 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=x sqrt(3) 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)

A line drawn through the point P(4,7) cuts the circle x^(2)+y^(2)=9 at the points A and B .Then PA.PB is equal to:

If a line with positive slope passing through point P(0,1) interesects the curve y=x^(2)-x at A and B such that PA.PA=2, then AB is:

A line is drawn form A(-2,0) to intersect the curve y^(2)=4x at P and Q in the first quadrant such that (1)/(AP)+(1)/(AQ) sqrt(3)(B) sqrt(2)(D)>(1)/(sqrt(3))