Consider two points `A = (-3, 0) and B = (0,4)`. If a point P on the line `2x-3y-12=0` is such that `|PA - PB|` is maximum, then P is

Consider the points A(0,1) and B(2,0) and P be a point on the line 4x+3y+9=0 .Coordinates of P such that |PA-PB| is maximum are

Find a point P on the line 3x+2y+10=0 such that |PA - PB| is minimum where A is (4,2) and B is (2,4)

Find a point P on the line 3x+2y+10=0 such that |PA - PB| is minimum where A is (4,2) and B is (2,4)

Find a point P on the line 3x+2y+10=0 such that |PA - PB| is minimum where A is (4,2) and B is (2,4)

Consider the points A(0,1) and B (2,0) and P be a point on the line 4x+3y+9=0. Coordinates of P such that abs(PA-PB) is maximum are

Consider the points A(0,1) and B(2,0), andP be a point on the line 4x+3y+9=0 .The coordinates of P such that |PA-PB| is maximum are (-(12)/(5),(17)/(5))(b)(-(84)/(5),(13)/(5))((31)/(7),(31)/(7))(d)(,0)

Consider the points A(0,2),B(2,0).P be a point on the line 2x+y+3=0. Then co- ordinates of P such that |PA-PB| is minimum is

Consider the points A(0,1)a n dB(2,0),a n dP be a point on the line 4x+3y+9=0 . The coordinates of P such that |P A-P B| is maximum are

Consider the points A(0,1)a n dB(2,0),a n dP be a point on the line 4x+3y+9=0 . The coordinates of P such that |P A-P B| is maximum are (-(12)/5,(17)/5) (b) (-(84)/5,(13)/5) ((31)/7,(31)/7) (d) (,0)