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Tablet Dosing Calculators

Tablet dosing

Calculate tablets from a dose in mg

Enter the prescribed dose and the strength contained in one tablet.

Use the strength in one tablet

Enter the amount printed for a single tablet, not the total medicine in the pack or bottle. Check that the order and product strength use the same unit.
mg

The prescribed dose or study-question dose.

mg/tablet

The strength printed for one tablet.

Educational medication-maths support only. Confirm the order, patient weight when used, dose frequency, maximum-dose limits, product, formulation, splitting suitability, and local policy before administration.

Calculate the exact tablet count from a dose already written in milligrams or from a weight-based mg/kg dose. The result includes a tablet-fraction check and does not automatically round awkward amounts.

Tablet formulas, examples and safety guidance

Review fixed-dose and weight-based formulas, worked examples, tablet-splitting checks, practice questions, and FAQs.

How tablet dose calculations work

Dose already in mg

Tablets = dose ordered (mg) ÷ tablet strength (mg/tablet)

Example: 750 mg ÷ 250 mg/tablet = 3 tablets.

Dose written as mg/kg

Total dose = weight (kg) × dose (mg/kg per dose)

Tablets = total dose ÷ tablet strength

Example: 30 kg × 10 mg/kg = 300 mg; 300 ÷ 150 = 2 tablets.

1. Check the order

Confirm whether the dose is already in mg or written as mg/kg per dose. Do not enter an undivided mg/kg/day amount.

2. Check one-tablet strength

Use the amount in one tablet, not the total amount in the packet, bottle, or blister strip.

3. Check practicality

Whole, half, and quarter-tablet arithmetic still requires product and policy checks. Awkward decimals should not be rounded automatically.

Common tablet calculation examples

Fixed dose

500 mg ÷ 250 mg/tablet

2 tablets

Fixed dose

375 mg ÷ 250 mg/tablet

1.5 tablets

Fixed dose

300 mg ÷ 250 mg/tablet

1.2 tablets — awkward amount

Weight based

20 kg × 10 mg/kg = 200 mg; 200 ÷ 100

2 tablets

Weight based

25 kg × 15 mg/kg = 375 mg; 375 ÷ 250

1.5 tablets

Weight based

18 kg × 12.5 mg/kg = 225 mg; 225 ÷ 250

0.9 tablet — awkward amount

Tablet splitting and rounding checks

The calculator shows exact arithmetic. It does not decide whether a tablet can be split, crushed, dispersed, or substituted with another formulation.

Be especially cautious with modified-release, enteric-coated, unscored, combination, friable, and dose-critical tablets. Check the product information, pharmacist advice, and local medication policy.

Practice questions

1. Order: 750 mg. Available: 250 mg tablets. How many tablets are required?

750 ÷ 250 = 3 tablets.

2. Order: 125 mg. Available: 250 mg tablets. What is the mathematical answer?

125 ÷ 250 = 0.5 tablet. Check whether the specific tablet can be safely split.

3. Weight: 30 kg. Dose: 5 mg/kg per dose. Available: 150 mg tablets. How many tablets?

Total dose = 30 × 5 = 150 mg. Tablets = 150 ÷ 150 = 1 tablet.

4. Weight: 18 kg. Dose: 12.5 mg/kg per dose. Available: 250 mg tablets. What issue does the result create?

Total dose = 225 mg. Tablets = 225 ÷ 250 = 0.9 tablet, which is an awkward amount and should not be rounded automatically.

Common tablet dose questions

How do you calculate how many tablets to give?

Divide the dose ordered in milligrams by the tablet strength in milligrams per tablet. For example, 500 mg ordered and 250 mg tablets gives 500 ÷ 250 = 2 tablets.

How do you calculate tablets from an mg/kg dose?

First calculate the total dose: weight in kg × dose in mg/kg. Then divide the total dose in mg by the tablet strength in mg per tablet.

What is the difference between mg/kg per dose and mg/kg/day?

mg/kg per dose means each dose is calculated from weight. mg/kg/day means the total daily amount is calculated from weight and may need to be divided into the prescribed number of doses. The weight-based mode on this page expects mg/kg per dose.

Can I enter weight in pounds?

The weight-based mode currently accepts kilograms. Convert pounds to kilograms by dividing the weight in pounds by 2.2 before calculating.

Can a tablet calculation answer be a decimal?

Yes. The exact mathematical answer can be a decimal such as 1.5 tablets. Whether that amount is practical depends on the medicine, tablet design, product information, and local policy.

What if the answer is 1.3 tablets?

A result such as 1.3 tablets is usually not a practical administration amount. Do not round it automatically. Check whether a different strength, liquid formulation, or reviewed order is required.

Can all tablets be split in half?

No. Some tablets should not be split, crushed, or opened, especially modified-release, enteric-coated, unscored, combination, or dose-critical medicines. Check the product information and local policy.

Should tablet calculations be rounded up or down?

Do not choose a direction simply to make the number convenient. Any rounding or formulation change should follow the prescription, available strengths, product information, pharmacist advice, and local medication policy.

Continue calculating

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Authorship and review

Transparent page ownership, review timing, and limits of use.

Written by

George Lambroglou, RN

Last reviewed

30 Jul 2026
Calculator outputs support medication maths education and checking. They do not replace the medication order, maximum-dose review, product information, pharmacist advice, or local medication policy.
Editorial policy Medical disclaimer Report an issue

References and sources

Open the formula, educational, and tablet-safety sources used for this calculator.

  • OpenStax Pharmacology for Nurses: Dosage Calculations — desired dose, dose on hand, weight-based dosing, and amount-to-administer methods.
  • RMIT Learning Lab: Nursing calculations — introductory medication calculation resources.
  • Australian Prescriber: Splitting tablets — practical cautions and the need to check product information.
  • NHS Specialist Pharmacy Service: Checking if tablets can be crushed or capsules opened — formulation checks for modified-release and other solid oral medicines.

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