data - safe company leases online data storage space. a customer can store up to 750 gigabytes of computer…

data - safe company leases online data storage space. a customer can store up to 750 gigabytes of computer files for an annual fee of $19.95. if the number of gigabytes exceeds 750, then the equation c = 0.05(g - 750)+19.95 determines the annual cost, c, in dollars in terms of g, the total number of gigabytes of data stored. which statement best describes this information? (a) if the total number of gigabytes stored is more than 750, then every gigabyte stored costs 5 cents. (b) if the total number of gigabytes stored exceeds 750, then each gigabyte beyond 750 costs 5 cents. (c) the first 750 gigabytes stored costs 5 cents each, after which there is an additional cost of $19.95. (d) every gigabyte of data stored costs 5 cents no matter how many gigabytes are stored.
Answer
Brief Explanations:
The equation $c = 0.05(g - 750)+19.95$ is for when $g>750$. The $0.05$ is the cost per - gigabyte for the amount of data over 750 gigabytes. The first 750 gigabytes cost a flat - rate of $19.95$. So, for data amounts over 750 gigabytes, each gigabyte beyond 750 costs 5 cents.
Answer:
B. If the total number of gigabytes stored exceeds 750, then each gigabyte beyond 750 costs 5 cents.