Warfarin is an anticoagulant that prevents blood clotting; often it is prescribed to stroke victims in order to help ensure blood flow. The level of warfarin has to reach a certain concentration in the blood in order to be effective. Suppose warfarin is taken by a particular patient in a 4 mg dose each day. The drug is absorbed by the body and some is excreted from the system between doses. Assume that at the end of a 24 hour period, 6% of the drug remains in the body. Let Q(n) be the amount (in mg) of warfarin in the body before the (n+1)st dose of the drug is administered. Complete the following table. Q(1) = 4(100) mg Q(2) = 4( 6 6) (1 + 100 Q(3) = 4(160)(1+ 6 Q(4) = 4 ( 180 ) (1 + 180 + ( 100 )² + ( 100 ) ³) mg Q(5)= mg Q(6) = Q(7) Q(8) Q(9) Q(10) = = 100 mg 6 100 + ( 180 ) ²) mg mg mg mg mg mg Based on this data, estimate the long term amount of warfarin in the body: lim Q(n) n-00 mg