Question

Решите графичесуом способом систему уравнений: {y-6x=-25{y-x=-5 ​ Смотреть ответ ReMiDa ReMiDa Ответ: (4;-1) Объяснение: 1)Графиком функции у=6х-25 является прямая, проходящая через точки: х у 5 5 3 -7 2) Графиком функции у=х-5 является прямая, проходящая через точки: х у 5 0 1 -4 3) Точка пересечения графиков: (4;-1). Эта точка принадлежит обоим графикам, значит это и есть решением системы управлений.

Answer 1

Solution to the System of Equations:

To solve the system of equations:

1. y - 6x = -25 2. y - x = -5

We can use the graphical method. Let's plot the graphs of these two equations and find their point of intersection.

1. The graph of the equation y = 6x - 25 is a straight line passing through the points: - (5, 5) - (3, -7)

2. The graph of the equation y = x - 5 is a straight line passing through the points: - (5, 0) - (1, -4)

By plotting these two lines on a graph, we can find their point of intersection, which will be the solution to the system of equations.

The point of intersection of the graphs is (4, -1). This point belongs to both graphs, so it is the solution to the system of equations.

Therefore, the solution to the system of equations is (4, -1).

I hope this helps! Let me know if you have any further questions.