Question

Calculate the following dosages using the medication label or information provided. Label answers correctly: tabs, caps, mL. Answers expressed in milliliters should be rounded to the nearest tenth where indicated. Order: Lithium citrate oral solution \(300 \mathrm{mg}\) p.o. t.i.d. Available: Lithium citrate \(300 \mathrm{mg}\) per \(5 \mathrm{~mL}\)________

Short answer

5 mL per dose.

Step-by-step solution

Understand the Order

The order requires the administration of Lithium citrate oral solution at a dosage of 300 mg per dose, to be taken three times a day (t.i.d.).

Examine the Available Concentration

The concentration of the available Lithium citrate oral solution is 300 mg per 5 mL.

Set Up the Proportion

To find out how many milliliters are needed for one dose, set up a proportion: \( \frac{300 \text{ mg}}{5 \text{ mL}} = \frac{300 \text{ mg}}{x \text{ mL}} \).

Solve the Proportion

Since the dosage required matches the available concentration exactly (300 mg per 5 mL), you need 5 mL of the solution for each dose.

Label the Answer

The dosage required per administration is 5 mL for each intake. Therefore, you should label your answer as '5 mL'.

Key concepts

Pharmacology Education

Pharmacology education is essential for anyone entering the health sciences field. Understanding how to calculate medication dosages is a core component of pharmacology education. Dosage calculations are crucial in ensuring patients receive the correct amount of medication to achieve therapeutic effects without causing adverse reactions. In our exercise, we dealt with a common prescription instruction for Lithium citrate oral solution, which focuses on reading and interpreting medication labels correctly.
By learning how to interpret these labels and orders, students become adept at ensuring patient safety. The order in the exercise specified a dosage of 300 mg, three times a day (t.i.d.—ter in die, a Latin term meaning "three times a day"). This knowledge allows students to cross-examine the medication label with the doctor's prescription to confirm the amount to administer.

• The importance of double-checking numbers: Always verify the numbers on the medication label and prescription to avoid any errors in dosage.
• Understanding frequency notations such as "t.i.d.": Such terms are often used in medical prescriptions and must be noted carefully.
• Recognizing the need for precision: Medication must be administered exactly as prescribed to ensure effectiveness and avoid side effects.

Mathematical Problem-Solving

Mathematical problem-solving is a fundamental skill in health care, especially when calculating medication dosages. Health professionals often use mathematics to ensure accuracy in every dose administered.
In our exercise, the problem-solving process began by understanding the prescription and available medication concentration. We utilized a simple proportion to find the correct amount of the solution to dispense per dose. A proportion is a mathematical equation where two ratios are set equal to each other.

1. First step: Set up a proportion to compare what's required and what's provided. For example, pharmacists would represent the ratio of the drug amount in milligrams to the liquid in milliliters.
2. Second step: Solve the proportion by cross-multiplying and dividing to find the unknown value, which in this case was the milliliters needed per dose. In this scenario, the solution involved straightforward multiplication and division.
3. Simplification: By keeping the numbers consistent and units in check, the computation remains clear and precise.

This flow not only ensures precision but also builds confidence in mathematical reasoning within health science contexts.

Health Science Education

Health science education encompasses a broad range of knowledge, most importantly the skills required to administer treatments safely and effectively. Medication dosage calculation is just one of many vital skills taught within this domain.
The practice task for Lithium citrate demonstrates how health science education interrelates various disciplines—biology, pharmacology, and mathematics. Each dosage calculation helps underscore the importance of integrated knowledge.

• Biology and Chemistry: Understanding the basic science behind how medications work in the body is crucial. Every medication interacts with bodily systems differently, hence the need for precise calculations.
• Communication Skills: Health professionals must clearly communicate dosage instructions and potential side effects to patients, ensuring adherence to the treatment plan.
• Critical Thinking: Health science education fosters critical thinking skills, preparing students to analyze different patient scenarios and apply their knowledge appropriately.

These interdisciplinary skills ensure that healthcare providers are well-equipped to deliver the best possible care to their patients. Practicing these calculations builds a strong foundation for professional competency.