According to the U. S. government the annual cost in millions of dollars to seize a certain percentage of illegal drugs that enter the country is c (x)=558x/100-x where x is the percentage of drugs the government wants to seize. A drug dealer's revenue is reduced every time a shipment is intercepted by the government. Let's assume that a drug dealer's annual revenue, in millions of dollars, can be modeled by the formula R (x)=0.24x^2=32.1x+1013.7. If the government wanted to stop 30% of the illegal drugs entering the country what would it cost?

Question

According to the U. S. government the annual cost in millions of dollars to seize a certain percentage of illegal drugs that enter the country is c (x)=558x/100-x where x is the percentage of drugs the government wants to seize.  A drug dealer's revenue is reduced every time a shipment is intercepted by the government.  Let's assume that a drug dealer's annual revenue, in millions of dollars, can be modeled by the formula R (x)=0.24x^2=32.1x+1013.7.  If the government wanted to stop 30% of the illegal drugs entering the country what would it cost?