Question

Найдите координаты точки пересечения графиков функции у =4х и у=-х+10​

Answer 1

Ответ:

х=0и вот этот х=-10

Объяснение:

Воттттттттт

Answer 2

Finding the Intersection Point of the Functions

To find the coordinates of the intersection point of the functions \(y = 4x\) and \(y = -x + 10\), we can set the two equations equal to each other and solve for the value of \(x\).

Step 1: Set the two equations equal to each other: \[4x = -x + 10\]

Step 2: Solve for \(x\): \[4x + x = 10\] \[5x = 10\] \[x = 2\]

Now that we have found the value of \(x\), we can substitute it back into either of the original equations to find the value of \(y\).

Step 3: Substitute \(x = 2\) into \(y = 4x\): \[y = 4(2)\] \[y = 8\]

Therefore, the coordinates of the intersection point of the two functions are (2, 8).