Step-by-step explanation
We first need to represent the coordinates in a graphing calculator:
We can get the distance from A to B by subtracting the x-axis coordinates:
distance AB= (4-(-4),5-5)
Subtracting numbers:
distance AB = (4-(-4),5-5)
distance AB = ( 8 ,0)
The first part is equivalent to 8 units.
Now, we can get the distance from B to C by applying the distance formula:

Where (x_1,y_1) = (4,5) and (x_2,y_2) = (-3,-4)
Plugging in the values into the equation:

Subtracting numbers:

Computing the powers:

Adding numbers:

Simplifying:

The distance from B to C IS 11.40
Applying the same reasoning for the distance from C TO A give us distance CA=9.06
Adding all the distances:
AB + BC + CA = 8 + 11.4 + 9.06
Adding numbers:
= 28.46
Rounding to the nearest whole number:
Total distance= 28 miles