Question

При яких значеннях аib прямa ax + by = 24 перетинає осі координат у точках А(-6; 0)​

Answer 1

В функцию надо подставить значения функции в определённой точке.
Ответ: a=-4, b=0

Answer 2

А=-4 б=0 вот 2992288291010101(это просто

Answer 3

При яких значеннях a, b пряма ax + by = 24 перетинає осі координат у точках А(-6; 0)?

Finding the Intersection Points

To find the values of a and b for which the line ax + by = 24 intersects the coordinate axes at point A(-6, 0), we can substitute the coordinates of point A into the equation and solve for a and b.

Substituting the Coordinates

Let's substitute the x and y coordinates of point A into the equation ax + by = 24:

For point A(-6, 0): - x = -6 - y = 0

Substituting these values into the equation, we get: a(-6) + b(0) = 24

Simplifying the equation, we have: -6a = 24

Solving for a

To solve for a, we divide both sides of the equation by -6: a = 24 / -6 a = -4

Solving for b

Since the y-coordinate of point A is 0, we can substitute y = 0 into the equation ax + by = 24: -4(-6) + b(0) = 24

Simplifying the equation, we have: 24 + 0 = 24

This equation is true for any value of b. Therefore, there is no specific value for b that intersects the coordinate axes at point A(-6, 0).

Conclusion

The line ax + by = 24 intersects the x-axis at point A(-6, 0) when a = -4. However, there is no specific value for b that intersects the y-axis at point A(-6, 0).