Answer:

Step-by-step explanation:
Given : A moving company charges a flat rate of $75 plus an additional $0.19 per miles driven.
To Find : Which inequality correctly represents how far the company must drive to earn at least $100?
Solution:
Fixed charge = $75
Cost of 1 mile = $0.19
Let m be the no. of miles
So, Cost of m miles = 0.19m
So, Total cost = 75+0.19m
Now we are given that the company must drive to earn at least $100.
So, Inequality becomes : 




So, the company must drive 132 or more miles to earn at least $100.
Hence inequality correctly represents how far the company must drive to earn at least $100 is : 