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Nursing dosage calculations practice: worked problems from tablets to IV drips

By , MD, FRCPC · Published · 27 min read

How we write and check articles: Editorial Policy.

A nursing student studies dosage calculations linked between pills, an IV bag, a syringe and a calculator

Disclosure: Alma publishes this article and makes one of the study tools it discusses.

Pending review: every answer double-checked.

If you are a nursing student facing a dosage calculation exam, the safest way to practice is to work problems by type, see the full setup, and notice the common wrong paths. Free tools such as NursingCalc offer randomized med-math practice with worked solutions and timers.[1][2] NursingCalc, a free med-math practice site, says most programs set the pass mark for dosage tests at 90% or higher and many require 100%; your own syllabus has the number that applies to you.[1] This page gives you structured practice and setups to use alongside those tools.

How should I set up any dosage calculation (dimensional analysis vs D/H × Q)?

Many med-math resources teach dimensional analysis and the "desired over have times quantity" (D/H × Q) formula across tablets, liquids, IV rates, and weight-based dosing.[4][5][3] One set of free practice problems uses D/H × Q for tablets, liquids and weight-based doses and volume ÷ time for IV and drip rates, and advises learners to use one method every time because mixing methods can cause errors under pressure.[3]

A nursing student sketches dimensional analysis lines between units

Several free practice sites organise problems by method. DosageCalcs, for example, teaches D ÷ H × Q for tablets, liquids and other calculations.[4] NurseQuizAI emphasises using one consistent method like desired ÷ have × quantity for tablets, liquids and weight-based doses, warning that mixing methods leads to errors under pressure.[3] NursingCEA’s practice emphasises dimensional analysis line by line, with all calculations solved that way.[6]

On this page, every problem shows:

  • The question.
  • A bold Answer line with the final answer and units. If you want to work the problem first, stop reading at that line.
  • A dimensional analysis or D/H × Q setup.
  • One common wrong setup, so you can see the trap.

Rounding rules used on this page. Round only at the final step. Round volumes of 1 mL or more to the nearest tenth and volumes under 1 mL to the nearest hundredth. Round drip rates to a whole drop. Round pump rates to the nearest tenth unless the problem gives a different rule. Write a leading zero before a decimal (0.5 mL, not .5 mL) and no trailing zero after a whole number (5 mL, not 5.0 mL). These rules follow the Open RN nursing skills text, ISMP and common program practice; if your program rounds differently, follow your syllabus.[11][16][1]

This is study practice only, not guidance for real patients; several dosage practice sites stress that their problems are for education and not for determining real treatment.[4][7]

What conversions do I need to know cold for dosage calculations?

Many med-math resources drill the same core conversions: grams to milligrams, milligrams to micrograms, litres to millilitres, kilograms to pounds, and hours to minutes.[4][3][6] A nursing study guide example states 2.2 lb = 1 kg and uses that for weight-based dosing with strict rounding rules.[8] These conversions show up across tablets, weight-based dosing and IV problems.

A student turns unit conversions into flashcards
Conversion Relationship Where it appears
Pounds to kilograms 2.2 lb = 1 kg[8][10] Weight-based and pediatric dosing[3][6]
Grams, milligrams, micrograms 1 g = 1,000 mg; 1 mg = 1,000 mcg[10] Common in tablet strengths and infusion concentrations
Litres to millilitres 1 L = 1,000 mL[10] IV volumes and flow rates[4][6]
Teaspoons and tablespoons 1 tsp = 5 mL; 1 tbsp = 15 mL[10] Oral liquid orders
Hours to minutes 1 hr = 60 min IV pump rates and drip rates

DosageCalcs lists conversions for g, mg, mcg; L and mL; kg and lb; hours and minutes as foundational for dosage calculations.[4] NurseQuizAI explicitly reminds learners to convert lb to kg (÷ 2.2), g to mg (× 1000), and mg to mcg (× 1000) before calculating doses.[3] NursingCEA also emphasises metric conversions as among the most-tested med-math skills.[6]

Once you are comfortable, turn the table into flashcards. In Alma’s Notebook you can highlight a line in your notes, press Card and choose a deck, then review the cards on a spaced schedule; this guide explains how flashcard reviews are scheduled with FSRS.

Oral tablets and capsules: practice problems

Many dosage practice tools start with oral tablets and capsules using the D ÷ H × Q setup, often written as Desired / Have × Quantity, and include whole and scored tablets.[1][4][5][3] These problems usually include unit conversions and explicit rounding instructions, and many practice sets score answers exactly after rounding.[1][5]

Scored tablets lie on a dosage worksheet

Tablet practice problem 1

Question. Order: 500 mg PO. On hand: 250 mg tablets. How many tablets should the nurse prepare?

Answer. 2 tablets.

Setup (D ÷ H × Q). 500 mg ÷ 250 mg × 1 tablet = 2 tablets.

Common mistake. Reversing desired and have (250 ÷ 500 = 0.5 tablet), which gives only a quarter of the ordered dose.

Tablet practice problem 2

Question. Order: 15 mg PO. On hand: 10 mg scored tablets. Your program allows half tablets. How many tablets will you give?

Answer. 1.5 tablets.

Setup. 15 mg ÷ 10 mg × 1 tablet = 1.5 tablets. The tablet is scored, so it can be split in half.

Common mistake. Rounding up to 2 tablets, which gives 20 mg, a third more than the ordered dose.

Tablet practice problem 3

Question. Order: 0.125 mg PO. On hand: 0.25 mg scored tablets. How many tablets should you give?

Answer. 0.5 tablet.

Setup. 0.125 mg ÷ 0.25 mg × 1 tablet = 0.5 tablet. Write the leading zero (0.5, not .5).[16]

Common mistake. Reversing the fraction (0.25 ÷ 0.125 = 2 tablets), which gives four times the ordered dose.

Tablet practice problem 4

Question. Order: 1 g PO. On hand: 500 mg tablets. How many tablets are needed?

Answer. 2 tablets.

Setup. Convert first: 1 g × 1,000 mg/g = 1,000 mg. Then 1,000 mg ÷ 500 mg × 1 tablet = 2 tablets.

Common mistake. Skipping the conversion (1 ÷ 500 = 0.002 tablet), a thousandfold error.

Tablet practice problem 5

Question. Order: 0.15 mg PO. On hand: 50 mcg tablets. How many tablets will you give?

Answer. 3 tablets.

Setup. Convert first: 0.15 mg × 1,000 mcg/mg = 150 mcg. Then 150 mcg ÷ 50 mcg × 1 tablet = 3 tablets.

Common mistake. Putting the tablet strength on top (50 ÷ 150 = 0.33 tablet), which gives a third of a tablet when three whole tablets are needed.

Oral liquids: practice problems

Oral liquid medication problems usually ask “How many millilitres contain the ordered dose?” and test the same D ÷ H × Q method, with conversions such as g to mg and mg to mcg and mL in the setup.[4][3] Some practice resources also provide interactive calculators specifically for oral dose calculations and IV flow rates.[6]

Oral liquid practice problem 1

Question. Order: 150 mg PO. On hand: oral solution 50 mg/mL. How many mL should you give?

Answer. 3 mL.

Setup (dimensional analysis). 150 mg × (1 mL ÷ 50 mg) = 3 mL. Milligrams cancel, leaving mL.

Common mistake. Multiplying 150 mg × 50 mg/mL, which gives 7,500 with units of mg²/mL, a sign that the factor is upside down.

Oral liquid practice problem 2

Question. Order: 0.5 g PO. On hand: oral suspension 100 mg/mL. How many mL will you give?

Answer. 5 mL.

Setup. Convert first: 0.5 g × 1,000 mg/g = 500 mg. Then 500 mg × (1 mL ÷ 100 mg) = 5 mL.

Common mistake. Skipping the conversion (0.5 ÷ 100 = 0.005 mL), a thousandfold underdose.

Oral liquid practice problem 3

Question. Order: 375 mg PO. On hand: oral suspension 250 mg/5 mL. How many mL will you give?

Answer. 7.5 mL.

Setup. 375 mg × (5 mL ÷ 250 mg) = 7.5 mL.

Common mistake. Reversing the ordered and on-hand doses (250 ÷ 375 × 5 = 3.3 mL), which gives less than half the ordered dose.

Oral liquid practice problem 4

Question. Order: 7 mg PO. On hand: oral solution 15 mg/5 mL. How many mL will you give? Round to the nearest tenth.

Answer. 2.3 mL.

Setup. 7 mg × (5 mL ÷ 15 mg) = 2.333 mL, which rounds to 2.3 mL.

Common mistake. Rounding 2.333 up to 2.4 mL, or reporting 2.33 mL when the problem asks for the nearest tenth.

Oral liquid practice problem 5

Question. Order: 50 mg PO. On hand: oral solution 20 mg/mL. How many mL will you give?

Answer. 2.5 mL.

Setup. 50 mg ÷ 20 mg × 1 mL = 2.5 mL.

Common mistake. Multiplying 50 × 20 instead of dividing, which gives 1,000, an impossible oral volume with the wrong units.

Weight-based dosing: practice problems

Weight-based dosing problems often combine unit conversions (such as pounds to kilograms) with mg-per-kg calculations, so you must be comfortable with both steps.[1][4][3][6] Several practice resources point out that weight-based problems are heavily tested and provide worked examples that start by converting from pounds to kilograms before applying an ordered mg/kg dose.[1][3][6]

Weight-based practice problem 1

Question. Order: 1.5 mg/kg IV. The patient weighs 176 lb. How many mg should the nurse give?

Answer. 120 mg.

Setup. 176 lb ÷ 2.2 lb/kg = 80 kg.[19] Then 1.5 mg/kg × 80 kg = 120 mg.

Common mistake. Using the weight in pounds as if it were kilograms (1.5 × 176 = 264 mg), which is 2.2 times the ordered dose.

Weight-based practice problem 2

Question. Order: 2.5 mg/kg PO for a child who weighs 44 lb. On hand: 20 mg scored tablets, and half tablets are allowed. How many tablets will you give?

Answer. 2.5 tablets.

Setup. 44 lb ÷ 2.2 lb/kg = 20 kg. Then 2.5 mg/kg × 20 kg = 50 mg, and 50 mg ÷ 20 mg × 1 tablet = 2.5 tablets.

Common mistake. Treating 44 lb as 44 kg (2.5 × 44 = 110 mg, or 5.5 tablets), which is 2.2 times the intended dose.

Weight-based practice problem 3

Question. Order: 40 mg/kg/day PO in two divided doses for a child who weighs 15 kg. How many mg will you give per dose?

Answer. 300 mg per dose.

Setup. 40 mg/kg/day × 15 kg = 600 mg/day. Then 600 mg ÷ 2 doses = 300 mg per dose.

Common mistake. Giving the full 600 mg daily total at each dose, which doubles the daily amount.

Weight-based practice problem 4

Question. Order: 2 mg/kg IV once for a patient who weighs 70 kg. On hand: a vial labelled 50 mg/mL. How many mL will you draw up?

Answer. 2.8 mL.

Setup. 2 mg/kg × 70 kg = 140 mg. Then 140 mg ÷ 50 mg × 1 mL = 2.8 mL.

Common mistake. Dividing 2 ÷ 70 instead of multiplying 2 × 70, which gives 0.03 mg, far below the intended dose.

Weight-based practice problem 5

Question. Order: 5 mcg/kg/min IV. The patient weighs 80 kg. The bag contains 400 mg in 250 mL. What pump rate in mL/hr delivers this dose? Round to the nearest tenth.

Answer. 15 mL/hr.

Setup. Concentration: 400 mg × 1,000 mcg/mg ÷ 250 mL = 1,600 mcg/mL. Dose: 5 mcg/kg/min × 80 kg = 400 mcg/min, and 400 mcg/min × 60 min/hr = 24,000 mcg/hr. Rate: 24,000 mcg/hr ÷ 1,600 mcg/mL = 15 mL/hr.

Common mistake. Skipping the mg to mcg conversion (a rate of 15,000 mL/hr, a thousandfold error) or leaving out the × 60 step (0.25 mL/hr, sixty times too slow).

IV flow rates in mL/hr: practice problems

IV flow rate problems in mL/hr are commonly structured as volume divided by time, using volumes in mL and time in hours.[4][5][6][15] Practice tools and worksheets for IV flow rates provide worked solutions and state rounding rules so learners can see whether an error came from setup, unit conversion, or rounding.[1][4][5][7][6]

IV mL/hr practice problem 1

Question. Order: 1,000 mL IV over 8 hours on a pump. What rate in mL/hr will you set?

Answer. 125 mL/hr.

Setup. 1,000 mL ÷ 8 hr = 125 mL/hr.

Common mistake. Multiplying 1,000 × 8 = 8,000 instead of dividing.

IV mL/hr practice problem 2

Question. Order: 120 mL IV over 1.5 hours on a pump. What rate in mL/hr will you set?

Answer. 80 mL/hr.

Setup. 120 mL ÷ 1.5 hr = 80 mL/hr.

Common mistake. Converting to 90 minutes and reporting 120 ÷ 90 = 1.3 as the pump rate; that number is mL per minute, not mL/hr.

IV mL/hr practice problem 3

Question. Order: 500 mL normal saline IV over 6 hours. What mL/hr setting will you use? Round to the nearest tenth.

Answer. 83.3 mL/hr.

Setup. 500 mL ÷ 6 hr = 83.33 mL/hr, which rounds to 83.3 mL/hr.

Common mistake. Dividing 6 ÷ 500 = 0.012, which is time divided by volume.

IV mL/hr practice problem 4

Question. Order: antibiotic IVPB 50 mL over 30 minutes. What is the pump rate in mL/hr?

Answer. 100 mL/hr.

Setup. 30 min ÷ 60 min/hr = 0.5 hr. Then 50 mL ÷ 0.5 hr = 100 mL/hr.

Common mistake. Treating 30 minutes as 30 hours (50 ÷ 30 = 1.7 mL/hr), which is far too slow.

IV mL/hr practice problem 5

Question. Order: 100 mL IV over 45 minutes. Your program rounds mL/hr to a whole number. What pump rate will you set?

Answer. 133 mL/hr.

Setup. 100 mL ÷ 45 min × 60 min/hr = 133.33 mL/hr, which rounds to 133 mL/hr.

Common mistake. Reporting 100 ÷ 45 = 2.2 as the pump rate; that is mL per minute, not mL/hr.

IV drip rates in gtt/min: practice problems

Manual IV drip-rate problems use gravity tubing with stated drop factors in gtt/mL and ask the nurse to calculate a drip rate in gtt/min.[1][4][5][6] Macrodrip tubing usually delivers 10, 15 or 20 gtt/mL and microdrip tubing 60 gtt/mL.[14] Practice resources include problems with a variety of drop factors and direct learners to round to the nearest whole drop for gtt/min calculations.[1][14][5][8]

Drip rate practice problem 1

Question. Order: 1,000 mL IV over 8 hours by gravity. Drop factor: 15 gtt/mL. What drip rate in gtt/min will you set?

Answer. 31 gtt/min.

Setup. 8 hr × 60 min/hr = 480 min. Then 1,000 mL × 15 gtt/mL ÷ 480 min = 31.25 gtt/min, which rounds to 31 gtt/min.

Common mistake. Rounding early: 1,000 ÷ 480 = 2.08 mL/min, rounded to 2.1, then × 15 = 31.5, which rounds to 32 gtt/min.

Drip rate practice problem 2

Question. Order: 500 mL IV over 4 hours. Drop factor: 20 gtt/mL. How many gtt/min?

Answer. 42 gtt/min.

Setup. 4 hr × 60 min/hr = 240 min. Then 500 mL × 20 gtt/mL ÷ 240 min = 41.67 gtt/min, which rounds to 42 gtt/min.

Common mistake. Forgetting to convert hours to minutes (500 × 20 ÷ 4 = 2,500).

Drip rate practice problem 3

Question. Order: 1,200 mL IV over 10 hours. Drop factor: 10 gtt/mL. How many gtt/min?

Answer. 20 gtt/min.

Setup. 10 hr × 60 min/hr = 600 min. Then 1,200 mL × 10 gtt/mL ÷ 600 min = 20 gtt/min.

Common mistake. Using 60 instead of the 10 gtt/mL drop factor (1,200 × 60 ÷ 600 = 120 gtt/min).

Drip rate practice problem 4

Question. Order: 25 mL IV over 30 minutes using microdrip tubing (60 gtt/mL). What is the gtt/min rate?

Answer. 50 gtt/min.

Setup. 25 mL × 60 gtt/mL ÷ 30 min = 50 gtt/min. Check: 25 mL ÷ 0.5 hr = 50 mL/hr, and with 60 gtt/mL tubing the gtt/min rate equals the mL/hr rate.[5]

Common mistake. Treating 60 gtt/mL as 6 (25 × 6 ÷ 30 = 5 gtt/min), a tenfold error.

Drip rate practice problem 5

Question. Order: 100 mL IV over 35 minutes. Drop factor: 15 gtt/mL. How many gtt/min are needed?

Answer. 43 gtt/min.

Setup. 100 mL × 15 gtt/mL ÷ 35 min = 42.86 gtt/min, which rounds to 43 gtt/min.

Common mistake. Converting the 35 minutes to hours (100 × 15 ÷ 0.583 = about 2,571), which gives drops per hour, not per minute.

Reconstitution and injectables: practice problems

Reconstitution problems give you a powder, the volume of diluent to add and the concentration that results. Calculate from the concentration on the label for the reconstituted solution, not from the volume of diluent you added.[12][5]

Injectable practice problem 1

Question. A vial contains 1 g of powder. The label says to add 3.5 mL of diluent to make 250 mg/mL. Order: 500 mg IM. How many mL will you give?

Answer. 2 mL.

Setup. Use the concentration after reconstitution: 500 mg ÷ 250 mg × 1 mL = 2 mL.[12]

Common mistake. Calculating from the diluent volume instead (500 mg ÷ 1,000 mg × 3.5 mL = 1.75 mL). The powder adds volume, so the labelled concentration is what counts.

Injectable practice problem 2

Question. After reconstitution, a vial contains 1,000 mg in 3 mL. Order: 250 mg IM. How many mL will you give? Round to the nearest hundredth.

Answer. 0.75 mL.

Setup. 250 mg × (3 mL ÷ 1,000 mg) = 0.75 mL.

Common mistake. Flipping the ratio (1,000 ÷ 250 × 3 = 12 mL), which produces an impossible injection volume.

Injectable practice problem 3

Question. On hand: a vial labelled 40 mg/mL. Order: 100 mg IV. How many mL will you prepare?

Answer. 2.5 mL.

Setup. 100 mg ÷ 40 mg × 1 mL = 2.5 mL.

Common mistake. Rounding 2.5 mL up to 3 mL without a stated rule, which gives 120 mg, 20% more than ordered.

Injectable practice problem 4

Question. After dilution, a vial contains 2 g in 20 mL. Order: 1.5 g IV. How many mL will you give?

Answer. 15 mL.

Setup. Convert first: 2 g = 2,000 mg and 1.5 g = 1,500 mg. Then 1,500 mg × (20 mL ÷ 2,000 mg) = 15 mL.

Common mistake. Mixing units (1.5 × 20 ÷ 2,000 = 0.015 mL), a thousandfold error.

Injectable practice problem 5

Question. After reconstitution, an antibiotic solution contains 100 mg/mL. Order: 150 mg IM for an adult. How many mL will you give, and is the volume suitable for one injection site?

Answer. 1.5 mL, which suits the ventrogluteal or vastus lateralis site but is more than the deltoid generally takes.

Setup. 150 mg ÷ 100 mg × 1 mL = 1.5 mL. Open RN lists up to 3 mL for the ventrogluteal and vastus lateralis sites in an average adult and generally 1 mL for the deltoid; older and thin adults may tolerate only up to 2 mL.[18]

Common mistake. Reversing the fraction (100 ÷ 150 = 0.67 mL), which gives two thirds of the ordered dose.

Pediatric dosing and safe dose ranges: practice problems

Pediatric dosage practice often combines mg/kg dosing, lb-to-kg conversions, and safe daily dose range checks.[1][4][3][6] NursingCEA notes that weight-based problems are where many points are lost and drills them using dimensional analysis with worked examples like 44 lb converted to 20 kg before calculating 15 mg/kg doses.[6]

Pediatric safe-dose practice problem 1

Question. A child weighs 18 kg. The safe range is 20 to 40 mg/kg/day. Order: 250 mg PO every 8 hours. Is the order within the safe range?

Answer. No. The ordered 750 mg/day is above the 720 mg/day maximum, so the order should be clarified with the prescriber.

Setup. Minimum: 20 mg/kg/day × 18 kg = 360 mg/day. Maximum: 40 mg/kg/day × 18 kg = 720 mg/day. Ordered: 250 mg × 3 doses = 750 mg/day.[13]

Common mistake. Comparing the single 250 mg dose with the daily range, where it looks safe, without multiplying by the 3 doses per day.

Pediatric safe-dose practice problem 2

Question. A child weighs 22 lb. The safe range is 25 to 50 mg/kg/day. Order: 200 mg PO every 12 hours. Is the order within the safe range?

Answer. Yes. The ordered 400 mg/day is within the 250 to 500 mg/day range.

Setup. 22 lb ÷ 2.2 lb/kg = 10 kg. Range: 25 × 10 = 250 mg/day to 50 × 10 = 500 mg/day. Ordered: 200 mg × 2 doses = 400 mg/day.

Common mistake. Multiplying the ordered dose by the child’s weight (200 × 10 = 2,000) instead of applying the mg/kg/day range.

Pediatric safe-dose practice problem 3

Question. A child weighs 15 kg. The safe range is 40 to 60 mg/kg/day. Order: 200 mg PO every 6 hours. Is the order within the safe range?

Answer. Yes. The ordered 800 mg/day is within the 600 to 900 mg/day range.

Setup. Range: 40 × 15 = 600 mg/day to 60 × 15 = 900 mg/day. Ordered: 200 mg × 4 doses = 800 mg/day.

Common mistake. Looking only at the single 200 mg dose, which seems below the 600 mg minimum, and not multiplying by the four doses given each day.

Pediatric safe-dose practice problem 4

Question. A child weighs 12 kg. The safe range is 30 to 50 mg/kg/day divided BID. Order: 250 mg PO BID. Is the regimen within the safe range?

Answer. Yes. The ordered 500 mg/day is within the 360 to 600 mg/day range.

Setup. Range: 30 × 12 = 360 mg/day to 50 × 12 = 600 mg/day. Ordered: 250 mg × 2 doses = 500 mg/day.

Common mistake. Checking one 250 mg BID dose against the daily range, which makes it look below the minimum, and overlooking that two doses are given each day.

Pediatric safe-dose practice problem 5

Question. A child weighs 20 kg. The safe range is 10 to 15 mg/kg/dose. Order: 250 mg PO every 6 hours. Is each dose within the safe range?

Answer. Yes. Each 250 mg dose is within the 200 to 300 mg per dose range.

Setup. Range per dose: 10 × 20 = 200 mg to 15 × 20 = 300 mg. The ordered dose is 250 mg.

Common mistake. Reading mg/kg/dose as mg/kg/day: comparing 1,000 mg/day (250 × 4) with 200 to 300 mg and wrongly calling the order an overdose.

How should I round answers and avoid the most common errors?

Rounding rules for med-math vary by program. Some dosage practice resources note that most programs round pump rates to the tenth and drops to a whole number, while others round mL/hr to whole numbers or never split tablets.[1] A nursing study guide example rounds medication answers to the nearest tenth, rounds IV drops to the nearest whole drop, requires leading zeros before decimals, and forbids terminal zeros.[8]

Item Example rounding/notation rule Notes
Medication doses Nearest tenth in one study guide[8] Follow your course syllabus.
IV drops Nearest whole drop in same guide[8] Many practice tools echo this.[1]
Decimal notation Use leading zeros; omit terminal zeros[8][16] Incorrect notation is graded wrong in that guide.[8]

NursingCalc also notes that rounding rules differ by school, so match your syllabus.[1] A community-college guide also states that incorrect rounding or notation, such as missing leading zeros or using terminal zeros, leads to answers being graded incorrect.[8] ISMP, which tracks medication errors, advises a leading zero before a decimal point for doses under one unit and no trailing zero after a whole-number dose, because a missed decimal point can turn .5 mg into 5 mg or 1.0 mg into 10 mg.[16]

Common sources of error noted by practice tools include:

  • Missed unit conversions (pounds treated as kilograms, or failing to divide daily dose by number of doses).[1][2][3][6]
  • Rounding differently than the instructions or syllabus require.[1][2][6]
  • Using the wrong method or mixing methods mid-problem.[3]

One free timed practice exam marks a correct number with the wrong rounding as incorrect and explains whether the error came from rounding or a classic slip such as using pounds instead of kilograms.[2]

Test yourself: 10-question dosage calculation quiz

This short quiz mixes problem types. Work all ten before you look at the answer key further down, and use the rounding rules stated near the top of this page. If you want more, free timed practice exams such as NursingCalc’s offer mixed sets of 10 to 25 questions.[2]

  1. Order: 0.5 mg PO. On hand: 0.25 mg tablets. How many tablets will you give?
  2. Order: 200 mg PO. On hand: oral suspension 125 mg/5 mL. How many mL will you give?
  3. Order: 4 mg/kg IV. The patient weighs 65 kg. How many mg will you give?
  4. Order: 1,000 mL IV over 24 hours on a pump. What rate in mL/hr will you set? Round to the nearest tenth.
  5. Order: 1,000 mL IV over 10 hours by gravity. Drop factor: 20 gtt/mL. How many gtt/min?
  6. After reconstitution, a vial contains 200 mg/mL. Order: 300 mg IM. How many mL will you give?
  7. Order: 0.25 g PO. On hand: 125 mg tablets. How many tablets will you give?
  8. Order: 45 mg PO. On hand: oral solution 15 mg/mL. How many mL will you give?
  9. Order: 2.5 mg/kg/dose PO for a child who weighs 24 kg. On hand: 40 mg scored tablets, and half tablets are allowed. How many tablets per dose?
  10. A child weighs 44 lb. The safe range is 20 to 30 mg/kg/day. Order: 250 mg PO every 8 hours. Is the order within the safe range?

When you find a problem type you keep missing, build more practice around it. Alma’s Learning Hub writes multiple-choice questions from your own uploaded lecture notes and handouts, in the style of the exam on your profile, with an explanation for every answer choice, so you can focus on one problem shape such as weight-based dosing or IV drips. This walkthrough shows how it turns lecture PDFs into quizzes, slides and mind maps. For a broader view of where AI-generated questions fit alongside official resources and class materials, see how to use AI to study for the NCLEX.

Quiz answer key

  1. Answer: 2 tablets. 0.5 mg ÷ 0.25 mg × 1 tablet = 2 tablets.
  2. Answer: 8 mL. 200 mg × (5 mL ÷ 125 mg) = 8 mL.
  3. Answer: 260 mg. 4 mg/kg × 65 kg = 260 mg.
  4. Answer: 41.7 mL/hr. 1,000 mL ÷ 24 hr = 41.67, which rounds to 41.7 mL/hr.
  5. Answer: 33 gtt/min. 10 hr × 60 = 600 min; 1,000 mL × 20 gtt/mL ÷ 600 min = 33.33, which rounds to 33 gtt/min.
  6. Answer: 1.5 mL. 300 mg ÷ 200 mg × 1 mL = 1.5 mL.
  7. Answer: 2 tablets. 0.25 g × 1,000 mg/g = 250 mg; 250 mg ÷ 125 mg × 1 tablet = 2 tablets.
  8. Answer: 3 mL. 45 mg ÷ 15 mg × 1 mL = 3 mL.
  9. Answer: 1.5 tablets. 2.5 mg/kg × 24 kg = 60 mg; 60 mg ÷ 40 mg × 1 tablet = 1.5 tablets.
  10. Answer: No. 44 lb ÷ 2.2 = 20 kg, so the range is 400 to 600 mg/day; the ordered 250 mg × 3 = 750 mg/day is above the maximum and should be clarified.

Frequently asked questions

Which method is safer, dimensional analysis or D ÷ H × Q?

Free nursing med-math resources commonly teach either dimensional analysis or Desired ÷ Have × Quantity, applying the chosen method across tablets, liquids, weight-based doses, IV rates and drips.[4][3][6] One source warns that using one method every time helps avoid mistakes under pressure, and that mixing methods is a frequent cause of errors.[3] The “safer” method is the one you know well and use consistently according to your program’s expectations.

How do I round tablets, millilitres, and drops on exams?

Rounding rules differ by program. One free practice site notes that many programs round pump rates to the tenth and drops to a whole number, while some round mL/hr to a whole number or avoid split tablets; it advises matching your school’s policy.[1] A community college study guide requires rounding medication answers to the nearest tenth, IV drops to the nearest whole drop, including leading zeros, and omitting terminal zeros, grading incorrect notation as wrong.[8] The Open RN nursing skills text also says to round only at the final step and to follow agency policy.[11] The problems on this page use the rules listed near the top. Always follow your syllabus and exam instructions.

How can I check whether a pediatric dose is safe?

Practice resources describe pediatric safe dose checks as comparing the ordered daily dose (or per-dose amount) to a stated mg/kg range after converting weight to kilograms.[1][4][3][6] Open RN describes the same check: multiply the weight in kilograms by the low and high ends of the mg/kg range, then compare the ordered dose with that range.[13] For example, a worked sample converts 44 lb ÷ 2.2 = 20 kg, multiplies by 15 mg/kg to get a total dose, and then calculates the corresponding volume.[6] In exams, you use the range provided in the question; in clinical practice, safe ranges come from current drug references and facility policies rather than from a practice page.

How do I avoid unit errors like lb vs kg?

Several tools call out unit slips as a top cause of missed points. NursingCalc emphasises that most lost marks come from missed unit conversions or rounding rules rather than raw arithmetic.[1] Another practice quiz names classic slips such as using pounds as kilograms or forgetting to divide a daily dose in its review.[2] NurseQuizAI advises always converting lb to kg (÷ 2.2), g to mg (× 1000), and mg to mcg (× 1000) before starting the calculation.[3] Writing units at every step of dimensional analysis helps you spot mismatches.

What are ATI-style dosage calculation tests like?

ATI’s Dosage Calculation and Safe Medication Administration assessments cover three methods: ratio and proportion, dimensional analysis, and desired over have. ATI describes three forms per proctored assessment, with 20 questions and five pre-test questions, across six content areas: critical care, fundamentals, maternal newborn, medical-surgical, mental health and pediatrics.[17] ATI’s general ordering information for its assessments says proctored assessments are given with an eligible proctor present, in paper-pencil or Internet-based formats; online practice assessments do not require a proctor, and none of the proctored questions appear on the online practice tests. ATI suggests allowing around one minute per question.[9] ATI’s dosage calculation page does not state a passing score or calculator rule, so follow your course syllabus and ATI’s current materials.

If dosage calculation is one part of a heavier semester, the guide on how to study for nursing school shows how to fit short practice sets into each week, and the NCLEX-RN study plan and calendar shows where med-math review fits once boards are close.

References

  1. Dosage Calculation Practice: Free Med Math Problems | NursingCalc
  2. Dosage Calculation Quiz: Free Timed Practice Exam | NursingCalc
  3. Dosage Calculation Practice Problems (Free, With Worked Answers)
  4. Nursing Med-Math Practice Problems | Dosage Calcs
  5. Dosage Calculation Practice Questions & Formulas for NCLEX
  6. Dosage Calculation NCLEX Practice Problems — Free | NursingCEA
  7. Dosage calculation worksheets (PDF) with answer keys | DoseRightRN
  8. https://www.nr.edu/nursing/pdf/studyguide.pdf
  9. Ordering Information
  10. 5.4 Equivalencies | Nursing Skills (Open RN)
  11. 5.5 Rounding | Nursing Skills (Open RN)
  12. 5.10 Reconstituted Medication | Nursing Skills (Open RN)
  13. 5.12 Safe Dosage Range | Nursing Skills (Open RN)
  14. 5.14 IV Infusion by Gravity | Nursing Skills (Open RN)
  15. 5.15 IV Infusion by Pump | Nursing Skills (Open RN)
  16. ISMP List of Error-Prone Abbreviations, Symbols, and Dose Designations (2021)
  17. Dosage Calculation and Safe Medication Administration | ATI
  18. 18.6 Administering Intramuscular Medications | Nursing Skills (Open RN)
  19. 5.11 Weight-Based Calculations | Nursing Skills (Open RN)