Let f(x) be the number (in thousands) of computers sold when the price is x hundred dollars per computer. Interpret the statements f(14) = 80 and f'(14)=-2. Then estimate the number of computers sold if the price is set at $1425 per computer. What does f(14)= 80 imply? OA. When the price per computer is $1400, for every $100 price increase, the sales increase by 80,000 computers. B. 80,000 computers are sold when the price is set at $1400. OC. When the price per computer is $8000, for every $100 price increase, the sales increase by 14,000 computers. OD. 80,000 computers are sold when the price is set at $140. What does f'(14)=-2 imply? OA. When the price per computer is $1400, for every $1000 price increase, the sales decrease by 2,000 computers. OB. 14,000 computers are sold when the price is reduced by $200. C. When the price per computer is $1400, for every $100 price increase, the sales decrease by 2,000 computers. D. 2,000 computers are sold when the price is set at $1400. If computers are sold for $1425 per computer, 79.5 computers will be sold.