The possible number of solutions for these equations is infinitely many solutions.
In order to determine the solution to a system of two linear equations, we would have to evaluate and eliminate each of the variables one after the other, especially by selecting a pair of linear equations at each step and then applying the elimination method and Addition Method.
Based on the information provided, we have the following system of linear equations:
2x = 2y + 2 .........equation 1.
2y = 2x - 2 .........equation 2.
By rewriting equation 2 in order to isolate for 2x, we have the following:
2x = 2y + 2
Therefore, the equation has infinitely many solutions (infinite number of solutions) because the equations of the lines would coincide as they are one and the same equation.
The equations 2 x = 2 y + 2 and 2 y = 2 x − 2 represent the same line. Therefore, there are infinitely many solutions since any point on this line can solve both equations. The system has an infinite number of solutions.
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[tex]pembahasan[/tex]Tidak, karena sebaiknya yang dilakukan Soni adalah membuka seragamnya lalu tidur siang agar jika masih digunakan besok seragam pun tidak terlalu kotor dan ibu tidak lagi memarahi lagi