What this quiz covers
This quiz focuses on Medication Dosage Calculations, giving you a quick way to practice the rules, question types, and explanations that matter most for Nclexpn.
A 63-year-old client with pneumonia is ordered azithromycin 0.5 g PO once daily. The pharmacy supplies azithromycin 250 mg tablets. Convert the prescribed dosage into the available concentration (how many tablets per dose).
Nclexpn Quiz
Practice Medication Dosage Calculations in Nclexpn with focused quiz questions that help you check what you know, review explanations, and build confidence with test-style prompts.
This quiz focuses on Medication Dosage Calculations, giving you a quick way to practice the rules, question types, and explanations that matter most for Nclexpn.
Try each quiz question before looking at the correct answer. Use the explanations to review missed ideas, then come back to similar questions until the pattern feels familiar.
A 63-year-old client with pneumonia is ordered azithromycin 0.5 g PO once daily. The pharmacy supplies azithromycin 250 mg tablets. Convert the prescribed dosage into the available concentration (how many tablets per dose).
Explanation: This question tests medication dosage calculation skills. The key calculation principle is unit conversion from grams to milligrams and then to number of tablets. The correct answer of 2 tablets is calculated by converting 0.5 g to 500 mg and dividing by 250 mg per tablet (500 / 250 = 2). Choice A (1 tablet) results from not converting grams; choice C (0.5 tablet) from halving erroneously; choice D (4 tablets) from misconversion. The formula used is number of tablets = (ordered dose in mg) / (mg per tablet). Convert all units to match before calculating. A transferable strategy is to always convert to the smallest unit (e.g., mg) before dividing by the available strength.
A 4-year-old child weighs 18 kg and is diagnosed with acute otitis media. The provider orders amoxicillin 45 mg/kg/day PO divided q12h; the safe range is 40–50 mg/kg/day. The pharmacy supplies amoxicillin suspension 400 mg/5 mL. What is the correct volume to administer per dose?
Explanation: This question tests medication dosage calculation skills. The key calculation principle is weight-based dosing with division for frequency and conversion to volume using the suspension concentration. The correct answer of 5.1 mL per dose is calculated by first determining the daily dose (45 mg/kg/day × 18 kg = 810 mg/day), dividing by 2 for q12h (405 mg/dose), and then converting to volume ((405 mg / 400 mg) × 5 mL ≈ 5.1 mL). Choice A (2.0 mL) results from using the safe range minimum without division; choice C (10.1 mL) from not dividing the daily dose; choice D (20.3 mL) from using the full daily dose without conversion. The formula used is dose required = (prescribed mg/kg/day × weight) / doses per day, then volume = (dose / concentration) × volume per concentration unit. Verify the dose is within the safe range of 40–50 mg/kg/day before administration. A transferable strategy is to always calculate the total daily dose first, divide by the number of doses, and then apply the concentration ratio for accurate volume.
A 57-year-old client with pain is prescribed morphine 6 mg IM. The vial is labeled morphine 10 mg/mL. What is the correct volume to administer?
Explanation: This question tests medication dosage calculation skills. The key calculation principle is dose conversion to volume using vial concentration. The correct answer of 0.6 mL is calculated by dividing 6 mg by 10 mg/mL (6 / 10 = 0.6 mL). Choice A (0.4 mL) results from using 4 mg; choice C (1.0 mL) from not dividing; choice D (1.6 mL) from miscalculation. The formula used is volume = ordered / concentration. Use appropriate syringe. A transferable strategy is to divide dose by mg per mL directly.
A 66-year-old client is prescribed levothyroxine 0.075 mg PO daily. The pharmacy supplies levothyroxine 25 mcg tablets. Convert the prescribed dosage into the available concentration (how many tablets per dose).
Explanation: This question tests medication dosage calculation skills. The key calculation principle is unit conversion from mg to mcg and then to number of tablets. The correct answer of 3 tablets is calculated by converting 0.075 mg to 75 mcg and dividing by 25 mcg (75 / 25 = 3). Choice A (1 tablet) results from not converting; choice B (2 tablets) from using 37.5; choice D (0.75 tablet) from inverting. The formula used is number of tablets = (ordered in mcg) / (mcg per tablet). Convert to mcg. A transferable strategy is to standardize units to mcg for thyroid medications.
A 22-year-old client is prescribed cyanocobalamin 1 mg IM monthly for vitamin B12 deficiency. The vial is labeled cyanocobalamin 1,000 mcg/mL. Convert the prescribed dosage into the available concentration (what volume in mL should be administered).
Explanation: This question tests medication dosage calculation skills, specifically converting units and determining the volume to administer based on the prescribed dose and available concentration. The key calculation principle involves unit conversion from milligrams to micrograms and then applying the dosage formula to find the volume. The correct answer, 1 mL, is calculated by converting 1 mg to 1,000 mcg and dividing by the concentration of 1,000 mcg/mL, resulting in exactly 1 mL. Option A (0.1 mL) results from mistakenly converting 1 mg to 100 mcg instead of 1,000 mcg; option B (0.5 mL) arises from incorrectly halving the converted dose or misapplying the concentration; and option D (2 mL) occurs from doubling the dose or confusing mg with mcg without proper conversion. The calculation principle used is to first ensure unit consistency: 1 mg = 1,000 mcg. Then, apply the formula: volume (mL) = desired dose (mcg) / concentration (mcg/mL) = 1,000 mcg / 1,000 mcg/mL = 1 mL. A transferable calculation strategy is to always verify unit conversions using known equivalents (e.g., 1 mg = 1,000 mcg) and double-check the math to avoid common errors like misplaced decimals.
A 9-year-old child weighs 30 kg and is prescribed clindamycin 10 mg/kg/day PO divided q8h; the safe range is 8–20 mg/kg/day. The oral solution is 75 mg/5 mL. What is the correct volume to administer per dose (round to the nearest tenth)?
Explanation: This question tests medication dosage calculation skills. The key calculation principle is weight-based daily dosing divided by frequency and converted to volume. The correct answer of 6.7 mL is calculated by daily dose (10 mg/kg/day × 30 kg = 300 mg/day), per dose (300 / 3 = 100 mg), volume ((100 / 75) × 5 ≈ 6.7 mL). Choice A (3.3 mL) results from halving; choice C (13.3 mL) from not dividing; choice D (10.0 mL) from misconcentration. The formula used is per dose = (mg/kg/day × weight) / doses, volume = (dose / mg) × mL. Verify safe range. A transferable strategy is to compute daily total first, divide by doses, then apply concentration ratio.
A 64-year-old client is prescribed potassium chloride 20 mEq PO once daily. The available liquid is potassium chloride 10 mEq/5 mL. What is the correct volume to administer per dose?
Explanation: This question tests medication dosage calculation skills. The key calculation principle is conversion from mEq to volume using liquid concentration. The correct answer of 10 mL is calculated by (20 mEq / 10 mEq) × 5 mL = 10 mL. Choice A (5 mL) results from not multiplying; choice C (15 mL) from adding; choice D (20 mL) from doubling. The formula used is volume = (ordered / conc) × volume per conc. Dilute as needed. A transferable strategy is to use ratio: ordered mEq to available mEq as x mL to 5 mL.
A 52-year-old client with hypertension is prescribed hydrochlorothiazide 25 mg PO daily. The available tablets are 50 mg. How many tablets should the client receive per dose?
Explanation: This question tests medication dosage calculation skills. The key calculation principle is dose conversion to fraction of a tablet. The correct answer of 0.5 tablet is calculated by dividing ordered (25 mg) by available (50 mg), yielding 25 / 50 = 0.5. Choice A (1 tablet) results from not dividing; choice B (2 tablets) from inverting; choice D (1.5 tablets) from miscalculation. The formula used is number of tablets = ordered / available. Check if scored. A transferable strategy is to set up as a ratio: ordered : available :: x : 1 tablet.
A 6-year-old child weighs 20 kg and has a fever. The provider orders ibuprofen 10 mg/kg PO q6h PRN; do not exceed 40 mg/kg/day. The available liquid is ibuprofen 100 mg/5 mL. What is the correct volume to administer per dose?
Explanation: This question tests medication dosage calculation skills. The key calculation principle is weight-based dosing converted to volume using the liquid concentration. The correct answer of 10 mL is calculated by determining the dose (10 mg/kg × 20 kg = 200 mg) and converting ((200 mg / 100 mg) × 5 mL = 10 mL). Choice A (5 mL) results from halving the dose; choice C (20 mL) from doubling; choice D (2.5 mL) from using half weight. The formula used is dose = mg/kg × weight, then volume = (dose / concentration) × volume per concentration. Verify the daily maximum is not exceeded. A transferable strategy is to calculate the mg dose first, then apply the ratio of available concentration to find volume.
A nurse is preparing to administer a prescribed dose of 0.5 mg of alprazolam to a client with an anxiety disorder. The medication is available in 0.25 mg tablets.
How many tablets should the nurse administer to the client?
Explanation: Using the standard dosage formula: (Desired dose / Have on hand) x Quantity. (0.5 mg / 0.25 mg) x 1 tablet = 2 tablets. Each tablet contains 0.25 mg, and two tablets are required to deliver the prescribed 0.5 mg dose.
A 10-year-old child is prescribed 250 mg of liquid acetaminophen for a fever. The medication label states the concentration is 160 mg per 5 mL.
How many milliliters (mL) should the nurse administer to the child? (Round to the nearest tenth.)
Explanation: Using the formula: (Desired / Have) x Quantity. (250 mg / 160 mg) x 5 mL = 7.8125 mL. Rounded to the nearest tenth: 7.8 mL.
The nurse is preparing to administer an intravenous (IV) infusion of 1,000 mL of 0.9% normal saline over 8 hours to a client with dehydration. The IV tubing has a drop factor of 15 drops (gtt)/mL.
What is the correct flow rate in drops per minute (gtt/min)? (Round to the nearest whole number.)
Explanation: Formula: (Total Volume x Drop Factor) / Total Time in minutes. Total time: 8 hours x 60 min/hour = 480 minutes. (1,000 mL x 15 gtt/mL) / 480 min = 15,000 / 480 = 31.25 gtt/min. Rounded to the nearest whole number: 31 gtt/min. Choice C (125 mL/hr) represents the hourly infusion rate, not the drip rate — a common calculation error when the drop factor is not applied.
A primary health care provider prescribes a secondary (piggyback) IV infusion of 100 mL of an antibiotic to be administered over 30 minutes.
At what rate in mL/hour should the nurse set the infusion pump?
Explanation: Formula: (Volume / Time in minutes) x 60 minutes/hour. (100 mL / 30 min) x 60 min/hour = 200 mL/hour. The infusion pump requires an hourly rate setting, so the 30-minute volume must be converted to its equivalent hourly rate. Infusing 100 mL in 30 minutes is equivalent to infusing 200 mL in 60 minutes.
The nurse is preparing to administer a subcutaneous injection of 5,000 units of heparin. The vial is labeled 10,000 units/mL.
How many milliliters (mL) should the nurse draw up in the syringe?
Explanation: Formula: (Desired / Have) x Quantity. (5,000 units / 10,000 units) x 1 mL = 0.5 mL. Because heparin is a high-alert medication, any calculated volume should be independently verified by a second nurse before administration.
Client: 8-year-old child admitted with a severe skin infection. History: Allergic to penicillin. Current weight is 25 kg (55 lbs). Order 1: Cefazolin 500 mg IV every 8 hours. Safe Dose Range: 25 to 50 mg/kg/day divided into 3 equal doses. Available: Cefazolin 500 mg powder for reconstitution. Label instructions: Reconstitute with 2 mL of sterile water for a final concentration of 225 mg/mL.
What is the total safe dose range in milligrams (mg) per day for this 25 kg client?
Explanation: Using the safe dose range of 25 to 50 mg/kg/day and the client's weight of 25 kg: Minimum: 25 mg/kg x 25 kg = 625 mg/day. Maximum: 50 mg/kg x 25 kg = 1,250 mg/day. Safe range: 625 to 1,250 mg/day. Choice A uses only the per-kg numbers (25 and 50) without multiplying by weight. Choice D doubles the correct answer, a common error from misreading the weight as 50 kg.
Client: 8-year-old child admitted with a severe skin infection. History: Allergic to penicillin. Current weight is 25 kg (55 lbs). Order 1: Cefazolin 500 mg IV every 8 hours. Safe Dose Range: 25 to 50 mg/kg/day divided into 3 equal doses. Available: Cefazolin 500 mg powder for reconstitution. Label instructions: Reconstitute with 2 mL of sterile water for a final concentration of 225 mg/mL.
The prescribed dose is 500 mg every 8 hours. Based on the calculated safe range (625 to 1,250 mg/day), what should the nurse hypothesize about this order?
Explanation: Every 8 hours means 3 doses in a 24-hour period. Total daily dose: 500 mg x 3 doses = 1,500 mg/day. The calculated maximum safe dose is 1,250 mg/day. 1,500 mg/day exceeds 1,250 mg/day — the prescribed order exceeds the safe dose range by 250 mg/day and must not be administered as written. This is a critical safety calculation that must be completed before any dose is administered. Choice A is incorrect — 1,500 > 1,250. Choice B is incorrect — 1,500 mg/day exceeds the maximum, it is not too low. Choice D is incorrect — every 8 hours (three times daily) is a standard dosing frequency consistent with the safe range parameters provided.
A client with a severe allergic reaction is prescribed 25 mg of diphenhydramine via intramuscular (IM) injection. The available concentration is 50 mg/mL.
How many milliliters (mL) should the nurse administer?
Explanation: Formula: (Desired / Have) x Quantity. (25 mg / 50 mg) x 1 mL = 0.5 mL. The prescribed dose is half the available concentration, so half the volume (0.5 mL) is required.
A client is prescribed 15 mg of morphine sulfate for pain. The available medication is 10 mg/mL.
How many milliliters (mL) should the nurse prepare?
Explanation: Formula: (Desired / Have) x Quantity. (15 mg / 10 mg) x 1 mL = 1.5 mL. As a high-alert opioid medication, this calculation should be independently verified by a second nurse before administration per most facility protocols.
The nurse is preparing to administer 30 mg of furosemide via oral route. The medication is available in a concentration of 10 mg per 5 mL.
How many milliliters (mL) should the nurse administer?
Explanation: Formula: (Desired / Have) x Quantity. (30 mg / 10 mg) x 5 mL = 15 mL. Choice A (3 mL) results from dividing 30 by 10 without applying the quantity multiplier. Choice B (5 mL) represents 10 mg, not 30 mg. Choice C (10 mL) represents 20 mg.
A client is prescribed a medication that is available in 0.125 mg tablets. The PHCP order is for 0.25 mg daily.
How many tablets should the nurse provide to the client?
Explanation: Formula: (Desired / Have) x Quantity. (0.25 mg / 0.125 mg) x 1 tablet = 2 tablets. The prescribed dose is exactly double the available tablet strength, requiring two tablets to deliver the ordered dose.