Let the line `2x+3y=18` intersect the y-axis at B. Suppose C `(!= B),` with coordinates `(a,b),` is a point on the line such that `PB=PC,` where `P=(10,10).` Then `8a+2b` equals

The coordinates of the point P on the lines 2x+3y+1=0, such that |PA-PB| is maximum, where A is (2,0) and B is (0,2) is

The coordinates of the point P on the line 2x + 3y +1=0 such that |PA-PB| is maximum where A is (2,0) and B is (0,2) is

The coordinates of the point P on the line 2x + 3y +1=0 such that |PA-PB| is maximum where A is (2,0) and B is (0,2) is

The coordinates of the point P on the line 2x + 3y +1=0 such that |PA-PB| is maximum where A is (2,0) and B is (0,2) is

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)

In the figure,line APB meets the x-axis at A, y-axis at B. P is the point (-4,2) and AP:PB=1:2 Write down the coordinates of A and B

The straight line 4x+3y=12 intersects te x-axis and y-axis at A and B respectively . Then the distance BI where I is the centre of the in-circle of DeltaOAB , where B is the origin , is equal to

The straight line 4x + 3y - 12 = 0 intersects the x -and y-axis A and B respectively. Find the coordinates of the point at which the straight line bar(AB) is divided internally into the ratio 2 : 1.