[" From a point P perpendiculars PM,PN are drawn "],[" to "x" and "y" axes respectively.If MN passes through "],[" fixed point "(a,b)," locus of "P" is "]

From a point, P perpendicular PM and PN are drawn to x and y axes, respectively. If MN passes through fixed point (a,b), then locus of P is

From a point, P perpendicular PM and PN are drawn to x and y axes, respectively. If MN passes through fixed point (a,b), then locus of P is

From a point, P perpendicular PM and PN are drawn to x and y axes, respectively. If MN passes through fixed point (a,b), then locus of P is

From a point, P perpendicular PM and PN are drawn to x and y axis, respectively. If MN passes through fixed point (a,b), then locus of P is

From a point P perpendiculars PM and PN are drawn upon x, y axes respectively. If MN passes through a fixed point (a, b) then the locus of P is

From a point P, perpendiculars PL and PM are drawn upon X and Y axes respectively. If LM passes through a fixed point ( x _ 1, y _ 1 ) then the locus of P is

T P and T Q are tangents to the parabola y^2=4a x at P and Q , respectively. If the chord P Q passes through the fixed point (-a ,b), then find the locus of Tdot

Find the locus of the foot of the perpendicular drawn from the origin to the straight line which passes through the fixed point (a,b).

TP and TQ are tangents to the parabola y^(2)=4ax at P and Q, respectively.If the chord PQ passes through the fixed point (-a,b), then find the locus of T.

A circle passes through a fixed point A and cuts two perpendicular straight lines through A in B and C. If the straight line BC passes through a fixed-point (x_(1), y_(1)) , the locus of the centre of the circle, is