Question

Алгебра как найти координаты точки пересечения графиков функций y=5x и y=6+ 4/x-1( самое решение уравнения )

Answer 1

Применена система двух уравнений, способ подстановки

Answer 2

Finding the Intersection Point of Two Functions

To find the coordinates of the intersection point of the functions \( y = 5x \) and \( y = \frac{6+4}{x-1} \), we need to solve the system of equations formed by setting the two functions equal to each other.

The two functions are: 1. \( y = 5x \) 2. \( y = \frac{6+4}{x-1} \)

To find the intersection point, we set the two equations equal to each other and solve for \( x \) and \( y \):

1. \( 5x = \frac{6+4}{x-1} \)

To solve for \( x \), we can multiply both sides by \( x-1 \) to clear the fraction and then solve for \( x \). After finding the value of \( x \), we can substitute it back into either of the original equations to find the value of \( y \).

Let's solve the equation \( 5x = \frac{6+4}{x-1} \) to find the value of \( x \).

The solution to the equation will provide the \( x \)-coordinate of the intersection point.