Weighing by the Aliquot Method
Steps involved in the aliquot method are:
Preliminary step: Determine the MWQ for the balance.
Step-1: Weigh out a measureable multiple of desired quantity of the drug.
Step-2: Dilute with an inert substance to obtain a mixture.
Step-3: Weigh an aliquot of the mixture that will provide desired quantity of the substance.
Solved Problem: How would a pharmacist weigh 40 mg of atropine sulfate on a prescription balance with a SR of 6 mg and a maximum acceptable percentage error of 5 %? Approach: Preliminary step: Determine the MWQ for the balance. $$MWQ = {6 \over 5 } \times 100 \% = 120 \ mg $$ Step-1: Weigh out a measureable multiple of desired quantity of the drug. The prescription requires 40 mg of drug. The minimum amount that can be weighed is 120 mg. Choose a multiple factor of 3 and weight out 40 X 3 = 120 mg of drug. Step-2: Dilute with an inert substance to obtain a mixture. 120 mg is the smallest amount of drug that can be weight out. 120 X 3 = 360 mg of mixture 360 g mixture – 120 mg of atropine sulfate = 240 mg of diluent. Dilute 120 mg of atropine sulfate with 240 g of lactose to obtain a 360 g mixture. Step-3: Weigh an aliquot of the mixture that will provide desired quantity of the substance. Multiple factor used: 3 360/3 = 120 mg Answer: 120 mg of aliquot contains 40 mg of atropine sulfate. |
Solved Problem: A pharmacist needs to weigh 5 mg of a drug for a prescription on a balance with a SR of 6 mg and a maximum acceptable percentage error of 5 %. What is the a) the minimum weighable quantity (if necessary round up to the nearest 5 mg), b) the quantity of drug to be weighed (use a multiple factor of 35), c) the quantity of diluent required and d) the quantity of the aliquot containing the desired amount of drug? Approach: Preliminary step: Determine the MWQ for the balance. $$ MWQ = {6 \over 5} \times 100 = 120 \ mg $$ Step-1: Weigh out a measureable multiple (in this case 35) of desired quantity of the drug. The prescription requires 5 mg of drug. The minimum amount that can be weighed is 120 mg. Choose a multiple factor of 35 and weight out 5 X 35 = 175 mg of drug. Step-2: Dilute with an inert substance to obtain a mixture. 120 mg is the smallest amount of drug that can be weight out. 120 X 35 = 4200 mg of mixture 4200 g mixture – 175 mg of drug = 4025 mg of diluent. Dilute 175 mg of atropine drug with 4025 g of lactose to obtain a 4200 g mixture. Step-3: Weigh an aliquot of the mixture that will provide desired quantity of the substance. Multiple factor used: 35 4200/35 = 120 mg Answer: 120 mg of aliquot contains 5 mg of drug |