Suppose that x and y vary inversely. Write a function that models each inverse variation and find y when x=-5 . x=2 when y=12

Respuesta :

A function that models each inverse variation is y = 24. 1/x and y when x=-5 is -24/5

What precisely is the inverse of a function?

Those with inverse properties cancel each other out. In other words, f(g(x)) = g(f(x)) = x if g(x) is f's inverse (x). We have a great approach we can use to achieve this given an equation for which we desire the inverse.

Not every action has an equivalent. It is obvious that f(x) will never again have the same value if it has an inverse. We designate a unique name for this resource.

Inverse variation is y = k. 1/x

given y = 12

x = 2

So, 12 = k. 1/2

So, the value of k = 24

We can conclude that the value of constant variation is 24

when x = -5, the value of y will be -

y = k.1/x

y = 24 . 1/-5

y = -24/5

To learn more about constant and inverse variation from given link

https://brainly.com/question/9404351

#SPJ4