Problem 59 Calculate the following dosages ... [FREE SOLUTION]

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Chapter 15: Problem 59

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: Lasix 8 mg IM stat. Available: Lasix labeled 20 mg per 2 mL _____________________________

Short Answer

Expert verified

0.8 mL of Lasix should be administered.

Step by step solution

Understand the Order

First, identify the prescribed drug and dosage. We need to administer 8 mg of Lasix intramuscularly (IM) immediately.

Identify the Available Concentration

From the details provided, the available concentration of Lasix is 20 mg in 2 mL. This means for every 2 mL of solution, there is 20 mg of Lasix.

Set Up the Proportion Equation

To find the volume needed for 8 mg, set up the proportion based on the concentration: \( \frac{20 \text{ mg}}{2 \text{ mL}} = \frac{8 \text{ mg}}{x \text{ mL}} \).

Solve the Proportion

Cross-multiply to solve for \( x \): \( 20x = 16 \). Divide both sides by 20 to isolate \( x \).

Calculate the Volume

Solving for \( x \) gives \( x = \frac{16}{20} = 0.8 \text{ mL} \).

Round if Necessary

The answer is already rounded to the nearest tenth as 0.8 mL. Ensure that rounding guidelines are followed.

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Key Concepts

These are the key concepts you need to understand to accurately answer the question.

Medication Administration

Medication administration is the process by which a healthcare professional provides a patient with prescribed medication. The primary goal is to ensure that the patient receives the correct dosage in a safe and timely manner, which requires accuracy and diligence from the healthcare provider. In the context of administering Lasix intramuscularly, practitioners must carefully calculate the correct volume needed to deliver the prescribed 8 mg dosage.

Intramuscular (IM) injections entail delivering the medication directly into a muscle, which allows for quick absorption into the bloodstream.
Accuracy in dosage is critical to prevent under-dosing (ineffectiveness) or overdosing (potentially harmful side effects).

Practitioners must be trained and knowledgeable about each medication's specific administration requirements, including the correct equipment, site of injection, and any necessary monitoring following administration.

Proportion Equations

Proportion equations are a mathematical tool used to find the unknown in a problem where two ratios are equivalent. In dosage calculations, this method is essential for determining how much of a medication is needed to meet a specific order.
Here's how it works in our context:

First, you identify the known ratio. In our exercise, we know that 20 mg of Lasix is available in 2 mL.
The unknown is the volume that contains the prescribed 8 mg, which is what we need to find.
By setting up the equation \[\frac{20 \text{ mg}}{2 \text{ mL}} = \frac{8 \text{ mg}}{x \text{ mL}} \]we position the knowns and unknowns in a way that will allow us to find \( x \) using cross-multiplication.

Using proportions is highly effective as it provides a structured method to find exact amounts needed in various dosage calculations.

Measurement Conversions

Measurement conversions are a critical component in the healthcare setting, particularly in medication dosage calculations. Converting measurements accurately ensures that patients receive the appropriate amount of medication:

In our exercise, the conversion might seem subtle as both units are in milligrams or milliliters; however, math still plays a crucial role in ensuring accuracy.
The direct conversion from milliliters to the drug's milligram count enables accurate dosage delivery.
No conversion from one measurement type to another is needed (like mg to g or mL to liters), but understanding the base unit's application is still necessary.

Effective conversion ensures the medication is prepared and delivered safely, aligning with prescription requirements.

Pharmacology

Pharmacology is the field of science that studies drugs and their effects on the body. Understanding this is vital for safe and effective medication administration:

Lasix, known generically as furosemide, is a diuretic that helps eliminate excess fluid from the body. This pharmacological knowledge informs its use for conditions like edema or hypertension.
Understanding how diuretics interact with the body helps healthcare professionals anticipate effects and manage potential side effects.
This also impacts how dosages are calculated and understood, as higher or inappropriate dosages can lead to harmful side effects such as dehydration or electrolyte imbalance.

Overall, a firm grasp of pharmacology enhances the healthcare provider's ability to deliver effective patient care through precise medication administration.

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Short Answer

Step by step solution

Understand the Order

Identify the Available Concentration

Set Up the Proportion Equation

Solve the Proportion

Calculate the Volume

Round if Necessary

Key Concepts

Medication Administration

Proportion Equations

Measurement Conversions

Pharmacology

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