Simultaneous equations have the same solutions.
Simultaneous equations have the same solutions
Infinite simultaneous solutions. (The two equations represent the same line) OR If your in nova net the answer should be ( Many )
Simultaneous equations have the same solutions.
they have same slop.then two linear equations have infinite solutions
If the equations are linear, they may have no common solutions, one common solutions, or infinitely many solutions. Graphically, in the simplest case you have two straight lines; these can be parallel, intersect in a same point, or actually be the same line. If the equations are non-linear, they may have any amount of solutions. For example, two different intersecting ellipses may intersect in up to four points.
Two dependent linear equations are effectively the same equation - with their coefficients scaled up or down.
They are called simultaneous equations.
Actually not. Two linear equations have either one solution, no solution, or many solutions, all depends on the slope of the equations and their intercepts. If the two lines have different slopes, then there will be only one solution. If they have the same slope and the same intercept, then these two lines are dependent and there will be many solutions (infinite solutions). When the lines have the same slope but they have different intercept, then there will be no point of intersection and hence, they do not have a solution.
2
two solutions
Two solutions