Through `(x_0, y_0)` variable line is drawn cutting the axes at `A, B`, If `OACB` is a rectangle then locus of `C` is:

Through (x_(0), y_(0)) variable line is drawn cut ting the axes at A, B. If OACB is a rectangle then locus of C is

A line cuts x-axis at A(7, 0) and y-axis at B(0, -5). A variable line PQ is drawn perpendicular to AB cutting x, y-axis at P and Q. If AQ, BP intersect in R, then locus of R is

A variable line passes through a fixed point (x_(1),y_(1)) and meets the axes at A and B. If the rectangle OAPB be completed, the locus of P is, (O being the origin of the system of axes)

A line passes through A(-3,0) and B(0,-4). A variable line perpendicular to AB is drawn to cutx and y- axes at M and N. Find the locus of the point of intersection of the lines AN and BM.

If the lines 5x+3y-15=0 and 3x+5y-15=0 cut both the axes at A,B,C and D then

The variable line drawn through the point (1,3) meets the x -axis at A and y -axis at B .If the rectangle OAPB is completed.Where O isthe origin,then locus of ^(-)P' is

The variable line drawn through the point (1,3) meets the x-axis at A and y -axis at B .If the rectangle OAPB is completed.Where O is the origin,then locus of P is

A line cuts the x-axis at A (7, 0) and the y-axis at B(0, - 5) A variable line PQ is drawn perpendicular to AB cutting the x-axis in P and the y-axis in Q. If AQ and BP intersect at R, find the locus of R

A line cuts the X-axis at A (5,0) and the Y-axis at B(0,-3). A variable line PQ is drawn pependicular to AB cutting the X-axis at P and the Y-axis at A. If AQ and BP meet at R, then the locus of R is