Answer:
The solution to the system is (29.33,18.33)So
Step by step explanation:
We have the following system of equations:

To solve the system of equations we can use the substitution method, which consists in isolate one of the variables and substitute it into the other:

Then, we can substitute (1) into the equation (2):

Having the x-value, we can substitute it into (1) again to get the y-value:
