The sides `A Ba n dA C` of a triangle `A B C` are respectively `2x+3y=29a n dx+2y=16` respectively. If the mid-point of `B Ci s(5,6)` then find the equation of `B Cdot`

The equations of the perpendicular bisectors of the sides A Ba n dA C of triangle A B C are x-y+5=0 and x+2y=0 , respectively. If the point A is (1,-2) , then find the equation of the line B Cdot

The equations of the perpendicular bisectors of the sides A Ba n dA C of triangle A B C are x-y+5=0 and x+2y=0 , respectively. If the point A is (1,-2) , then find the equation of the line B Cdot

In a triangle A B C , side A B has equation 2x+3y=29 and side A C has equation x+2y=16. If the midpoint of B C is 5, 6), then find the equation of B Cdot

In a triangle A B C , side A B has equation 2x+3y=29 and side A C has equation x+2y=16. If the midpoint of B C is (5, 6), then find the equation of B C

Three sides A B ,A Ca n dC A of triangle A B C are 5x-3y+2=0,x-3y-2=0a n dx+y-6=0 respectively. Find the equation of the altitude through the vertex Adot

The equations of two equal sides A Ba n dA C of an isosceles triangle A B C are x+y=5 and 7x-y=3 , respectively. Then the equation of side B C if a r( A B C)=5u n i t^2 is x-3y+1=0 (b) x-3y-21=0 3x+y+2=0 (d) 3x+y-12=0

In triangle A B C , the equation of the right bisectors of the sides A B and A C are x+y=0 and y-x=0 , respectively. If A-=(5,7) , then find the equation of side B Cdot

Consider a A B C is which side A Ba n dA C are perpendicular to x-y-4=0a n d2x-y-5=0, respectively. Vertex A is (-2,3) and the circumcenter of A B C is (3/2,5/2)dot The equation of line in column I is of the form a x+b y+c=0 , where a , b , c in Idot Match it with the corresponding value of c in column I I Column I|Column II Equation of the perpendicular bisector of side B A |p. -1 Equation of the perpendicular bisector of side A C |q. 1 Equation of side A C |r. -16 Equation of the median through A |s. -4

Orthocenter and circumcenter of a "triangle"A B C are (a , b)a n d(c , d) , respectively. If the coordinates of the vertex A are (x_1,y_1), then find the coordinates of the middle point of B Cdot

Points A and B have co-ordinates (3, 5) and (x, y) respectively. The mid-point of AB is (2, 3). Find the values of x and y.