The answers to equations are their solutions
If a system of equations is inconsistent, there are no solutions.
if you can, you could always search a online calculator and use that.
They are called simultaneous equations.
No, analytical solutions do not always exist. That is to say, the answer need not be a function. However, it is possible to find numerical solutions.
Simultaneous equations have the same solutions.
The answers to equations are their solutions
If a system of equations is inconsistent, there are no solutions.
Equations do have solutions, sometimes they may be a little difficult to figure out.
Simultaneous equations have the same solutions
Im doin it too
if you can, you could always search a online calculator and use that.
As there is no system of equations shown, there are zero solutions.
Simultaneous equations have the same solutions.
They are called simultaneous equations.
The system of equations can have zero solutions, one solution, two solutions, any finite number of solutions, or an infinite number of solutions. If it is a system of LINEAR equations, then the only possibilities are zero solutions, one solution, and an infinite number of solutions. With linear equations, think of each equation describing a straight line. The solution to the system of equations will be where these lines intersect (a point). If they do not intersect at all (or maybe two of the lines intersect, and the third one doesn't) then there is no solution. If the equations describe the same line, then there will be infinite solutions (every point on the line satisfies both equations). If the system of equations came from a real world problem (like solving for currents or voltages in different parts of a circuit) then there should be a solution, if the equations were chosen properly.
That means the same as solutions of other types of equations: a number that, when you replace the variable by that number, will make the equation true.Note that many trigonometric equations have infinitely many solutions. This is a result of the trigonometric functions being periodic.