PTCB Practice Test 10

The physician has ordered mycostatin to be administered at a dose of 400,000 units. The drug is supplied as a concentration of 100,000 units/ml after reconstitution. To calculate the amount of milliliters to be administered in one dose, we divide the ordered dose (400,000 units) by the concentration (100,000 units/ml). This gives us a result of 4 ml, which is the amount of mycostatin that the nurse will administer in one dose.

When converting grains to milligrams you simply divide and multiply..for example

gr 1/6 >>>>> 1 divide by 6 = 0.16666667 x 60 = 10 mg

The physician has ordered Solu-Cortef 0.05g to be administered intramuscularly every 6 hours. The medication is available in a concentration of 250mg (2ml Act-O-vial). To calculate the amount of medication to be administered, we can use the formula: dose ordered (in grams) / concentration (in grams per milliliter) = volume to be administered (in milliliters). In this case, the dose ordered is 0.05g and the concentration is 250mg (which is equivalent to 0.25g) per 2ml. Plugging these values into the formula, we get 0.05g / 0.25g per 2ml = 0.4ml. Therefore, the correct answer is 0.4 ml.

The ordered dose is 0.2 mg of Atropine. The concentration of Atropine in the injection is 0.4 mg/ml. To calculate the volume to be administered, we can use the formula: Volume (ml) = Dose (mg) / Concentration (mg/ml). Plugging in the values, we get: Volume (ml) = 0.2 mg / 0.4 mg/ml = 0.5 ml. Therefore, 0.5 ml will be administered.

The patient requires Duramorph 6mg every 4 hours. To calculate the daily dosage, we need to determine how many times the medication is administered in a day. Since the medication is given every 4 hours, there are 6 doses in a 24-hour period (24 divided by 4). Each dose is 10ml (10mg/10ml), so the patient would take a total of 60ml (6 doses x 10ml) in a day. Therefore, the correct answer is 36ml.

The physician has ordered scopolamine gr 1/150 subcutaneous at 0700. The term "gr" stands for "grain," which is a unit of measurement in the apothecary system. 1 grain is equal to 1/150 of a gram. However, the given answer choices are in milliliters, so we need to convert the dosage from grains to milliliters. Since the conversion factor for scopolamine is 1 grain = 0.065 grams, we can calculate the dosage in grams by multiplying 1/150 by 0.065. This gives us approximately 0.00043 grams. Since the concentration of the injection is 0.4 mg/ml, we can convert grams to milliliters by dividing 0.00043 by 0.4, which equals 0.001075 ml. Rounding to the nearest milliliter, the correct answer is 1 ml.

The physician orders Dilaudid gr 1/60 IV q4h prn, which means that the patient will receive Dilaudid every 4 hours as needed. The medication is available in a concentration of 10 mg/ml. To determine how many milliliters will be administered in a day, we need to calculate the total amount of medication for 24 hours. Since the medication is given every 4 hours, there will be a total of 6 doses in a day. Each dose is 1/60 of a gram, which is equivalent to 1/60 * 1000 mg/g = 16.67 mg. To convert this to milliliters, we divide the dose by the concentration: 16.67 mg / 10 mg/ml = 1.67 ml. Multiplying this by the number of doses in a day (6) gives us a total of 10.02 ml. However, since the question asks for the answer in milliliters and the options are in tenths of a milliliter, we round up to 0.6 ml.

The correct answer is 1 ml. The physician has ordered codeine gr ss (which means 1/2 grain) subcutaneously every 4 hours. The given information states that Codeine Phosphate injection, USP 30mg, 1/2 gr per ml. Therefore, 1/2 grain is equal to 1 ml of the Codeine Phosphate injection.

The physician ordered a 10ml vial of Humulin Lente U-100 insulin, with a dosage of 36 units for a subcutaneous injection in the morning. To determine the day supply, we need to calculate how many days this vial will last based on the dosage. Since the vial contains 10ml of insulin, and the dosage is 36 units per day, we need to find out how many units are in 10ml. Since 1ml contains 100 units of insulin, 10ml will contain 1000 units. Dividing 1000 units by 36 units per day gives us approximately 27.78 days. Since we cannot have a fraction of a day supply, we round up to the nearest whole number, which is 28 days. Therefore, the correct answer is 28 days.