Company C sells a line of 25 products with an average retail price of $1,200. If none of these products sells for less than $400, and exactly 10 of the products sell for less than $1,000, what is the greatest possible selling price of the most expensive product? Choose the most appropriate option:	A) 12000	B) 13000	C) 14000	D) 15000	E) 16000
The average price of 25 products is $1,200 means that the total price of 25 products is 25*1,200=$30,000.   Next, since exactly 10 of the products sell for less than $1,000, then let's make these 10 items to be at $400 each (min possible).   Now, the remaining 14 items cannot be priced less than $1,000, thus the minimum possible price of each of these 14 items is $1,000.   Thus the minimum possible value of 24 products is 10*400+14*1,000=$18,000.   Therefore, the greatest possible selling price of the most expensive product is $30,000-$18,000=$12,000.   12000nswer: 12000.
<result>A</result>
Company C sells a line of 25 products with an average retail price of $1,200. If none of these products sells for less than $400, and exactly 10 of the products sell for less than $1,000, what is the greatest possible selling price of the most expensive product?