Direct proportion equations have the following form:

Where "k" is the Constant of proportionality.
In this case you know that "y" is directly proportional to "x" and when:

Having these values, you can substitute them into the equation and solve for "k":

So, substituting the value of "k" into the first equation shown above, you get that the equation that models the given relationship is:

Now, to find the value of "x", when the value of "y" is -24, you must substitute this value into the equation that models the relationship and then solve for "x". Then, you get:

Therefore, the answers are:
