True
It means that the coordinates of the point of intersection satisfy the equations of both lines. In the case of simultaneous [linear] equations, these coordinates are the solution to the equations.
The coordinates of the point satisfy each of the equations.
The solution is the coordinates of the point where the graphs of the equations intersect.
The coordinates of the point of intersection represents the solution to the linear equations.
yes
The coordinates of the point of intersection must satisfy the equations of both lines. So these coordinates represent the simultaneous solution to the two equations that that represent the lines.
Llewelyn Gwyn Chambers has written: 'Integral equations' -- subject(s): Integral equations 'Generalised coordinates' -- subject(s): Coordinates, Mathematical physics, Mechanics
The coordinates for equations dealing with cylindrical and spherical conduction are derived by factoring in the volume of the thickness of the cylindrical control. Coordinates are placed into a Cartesian model containing 3 axis points, x, y, and z.
The coordinates (x,y). It is the point of intersection.
Assume the equation is y = kx + c Put in the x and y values of your known coordinates and sove the simultaneous equations.
In systems of equations, the graphing method is solving x and y by graphing out the two equations. x and y being the coordinates of the two line's intersection.
if we take the (x1,y1),(x2,y2) as coordinates the formula was (x-x1)/(x2-x1)=(y-y1)/(y2-y1)