The vertices `B, C` of a triangle ABC lie on the lines `4y=3x and y=0` respectively and the side BC passes through thepoint `P(0, 5)`. If ABOC is a rhombus, where `O` is the origin and the point `P` is inside the rhombus, then find the coordinates of `A\'.

The vertices B and C of a triangle ABC lie on the lines 3y=4x and y=0 respectively and the side BC passes through the point ((2)/(3),(2)/(3)) If ABOC is a rhombus,o being the origin.If co-ordinates of vertex A is (alpha,beta), then find the value of (5)/(2)(alpha+beta)

The vertices B and C of a triangle ABC lie on the lines 3y=4x and y=0, respectively,and the side BC passes through the point ((2)/(3),(2)/(3)) If ABOC is a rhombus lying in the first quadrant,O being the origin,find the equation of the line BC.

The vertices Ba n dC of a triangle A B C lie on the lines 3y=4xa n dy=0 , respectively, and the side B C passes through the point (2/3,2/3) . If A B O C is a rhombus lying in the first quadrant, O being the origin, find the equation of the line B Cdot

The vertices Ba n dC of a triangle A B C lie on the lines 3y=4xa n dy=0 , respectively, and the side B C passes through the point (2/3,2/3) . If A B O C is a rhombus lying in the first quadrant, O being the origin, find the equation of the line B Cdot

The vertices Ba n dC of a triangle A B C lie on the lines 3y=4xa n dy=0 , respectively, and the side B C passes through the point (2/3,2/3) . If A B O C is a rhombus lying in the first quadrant, O being the origin, find the equation of the line B Cdot

The vertices Ba n dC of a triangle A B C lie on the lines 3y=4xa n dy=0 , respectively, and the side B C passes through the point (2/3,2/3) . If A B O C is a rhombus lying in the first quadrant, O being the origin, find the equation of the line B Cdot

The vertices Ba n dC of a triangle A B C lie on the lines 3y=4xa n dy=0 , respectively, and the side B C passes through the point (2/3,2/3) . If A B O C is a rhombus lying in the first quadrant, O being the origin, find the equation of the line B Cdot

The equation of the side AB and AC of a triangle ABC are 3x+4y+9 and 4x-3y+16=0 respectively. The third side passes through the point D(5, 2) such that BD:DC=4:5 . Find the equation of the third side.

The equation of the side AB and AC of a triangle ABC are 3x+4y+9 and 4x-3y+16=0 respectively. The third side passes through the point D(5, 2) such that BD:DC=4:5 . Find the equation of the third side.