The coordinates of points in the table

represent some of the solutions of the equation x-y+2=0.

The coordinates of points in the table: represent some of the solutions of the equations x+y+2=0

In each of the following find the coordinates of the point whose abscissa is the solution of the first equation and ordinate is the solution of the second equation: 5x(5-x)=1/2 (3-x), 4-3y= (4+y)/3

In each of the following find the coordinates of the point whose abscissa is the solution of the first equation and ordinate is the solution of the second equation: 3-2x=7,2y+1=10-2 1/2y

Which of the following are the coordinates of the left - most point on the circle represented by the equations x^(2) + y^(2) - 8x + 6y = 0 ?

The coordinates of the point where origin is shifted is (-1,2) so that the equation 2x^(2)+y^(2)-4x+4y=0 become?

The coordinates of the point where origin is shifted is (-1,2) so that the equation 2x^(2)+y^(2)-4x+4y=0 become?

The coordinates of the centre and radius of the circle represented by the equation (3-2lambda)x^(2)+lambda y^(2)-4x+2y-4=0 are

The coordinates of the centre and radius of the circle represented by the equation (3-2lambda)x^(2)+lambda y^(2)-4x+2y-4=0 are

Solve y+1=2y-1 and represent the solution on the coordinate plane.

x coordinates of two points B and C are the roots of equation x^2 +4x+3=0 and their y coordinates are the roots of equation x^2 -x-6=0 . If x coordinate of B is less than the x coordinate of C and y coordinate of B is greater than the y coordinate of C and coordinates of a third point A be (3, -5) , find the length of the bisector of the interior angle at A.