The line `y=(3x)/4` meets the lines `x-y+1-0` and `2x-y=5` at A and B respectively. Coordinates of P on `y=(3x)/4` such that `PA*PB=25.`

The lines 3x-4y=9 and y=0 meet at :

A line intersects the straight lines 5x-y-4=0 and 3x-4y-4=0 at A and B ,respectively.If a point P(1,5) on the line AB is such that AP:PB=2:1 (internally),find point A.

A line intersects the straight lines 5x - y - 4 = 0 and 3x - 4y - 4 = 0 at A and B respectively. If a point P (1, 5) on the line AB is such that AP : PB = 2:1 (internally), find the point A.

The tangent drawn to the hyperbola (x^(2))/(16)-(y^(2))/(9)=1 , at point P in the first quadrant whose abscissa is 5, meets the lines 3x-4y=0 and 3x+4y=0 at Q and R respectively. If O is the origin, then the area of triangle OQR is (in square units)

if line 2x+7y-1=0 intersect the lines L1:3x+4y+1=0 and L2:6x+8y-3=0 in A and B respectively,then equation of line parallal to L1 and L2 and passes through a point P such that AP:PB=2:1 (internally) is (P is on the line 2x + 7y-1=0)

The lines x-y-2=0,x+y-4=0,x+3y=6 meet at the point

The lines 3x+4y+7=0 and 4x+3y+5=0 are perpendicular.

Show that the lines 3x-4y+5=0,7x-8y+5=0 and 4x+5y=45 are concurrent.