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Order: 20,000 units of heparin in \(1,000 \mathrm{~mL}\) D5W to infuse at \(45 \mathrm{~mL} / \mathrm{hr}\). _______

Short Answer

Expert verified
900 units/hr of heparin are infused.

Step by step solution

01

Identify the Ordered Units

The order is for 20,000 units of heparin to be administered in a total volume of 1,000 mL of D5W (5% Dextrose in Water).
02

Calculate the Concentration of Heparin

To find the concentration of heparin in the solution, divide the total units of heparin by the total volume of the solution: \[\text{Concentration} = \frac{20,000\, \text{units}}{1,000\, \text{mL}} = 20\, \text{units/mL}\]This means that there are 20 units of heparin in every mL of D5W.
03

Determine the Hourly Dosage

Using the infusion rate of 45 mL/hour, calculate the number of heparin units delivered per hour:\[\text{Units per hour} = 45\, \text{mL/hr} \times 20\, \text{units/mL} = 900\, \text{units/hr}\]This means 900 units of heparin are administered every hour.

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Key Concepts

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

Heparin Dosage
Heparin is a commonly used anticoagulant, which means it helps prevent blood clots from forming. Proper dosage of heparin is crucial for effective treatment and reducing the risk of side effects. When calculating the dosage of heparin, it's important to consider both the ordered units and the rate of delivery.
In the given exercise, the order was for 20,000 units of heparin to be diluted in 1,000 mL of D5W. The doctor’s order thus dictates how much heparin will be administered per hour when connected via an intravenous (IV) infusion pump.
When managing a heparin dosage, always verify the order twice to ensure that both the concentration and the rate match the patient’s therapeutic needs. Careful attention to details helps ensure safety and efficiency in drug administration.
Intravenous Infusion
Intravenous (IV) infusion is a method of delivering medication directly into the bloodstream. This is particularly useful for drugs like heparin, which need specific concentrations to work effectively. IV infusion allows for a steady and controlled delivery of medication over time.
In our example, the heparin is to be infused at a rate of 45 mL per hour. This means that each hour, 45 mL of the solution containing heparin is released to the patient. IV infusion is an excellent choice for medications that require precise dosages over extended periods.
Nurses and healthcare providers must monitor IV infusions closely to adapt to patient needs and to check for potential complications. Adjust the infusion rate or concentration as necessary, but always with proper medical orders and supervision.
Concentration Calculation
Understanding how to calculate the concentration of a medication solution is essential in pharmacology. Concentration tells us how much drug is available in a given volume of solution, affecting how much medication reaches the body over time.
In this exercise, we found the concentration by dividing the total heparin units by the total volume of the solution. With 20,000 units of heparin in 1,000 mL of D5W, the concentration is calculated as follows:
  • Concentration = \( \frac{20,000 \text{ units}}{1,000 \text{ mL}} = 20 \text{ units/mL} \)
This means each milliliter of solution provides 20 units of heparin. The next step is to calculate how many units are delivered per hour, knowing the IV infusion rate. By multiplying the infusion rate (45 mL/hr) by the concentration, the hourly administration is determined to be 900 units of heparin.
Always ensure that concentration calculations are double-checked, as miscalculations can lead to underdosing or overdosing, both of which have serious implications for patient health.

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Most popular questions from this chapter

Calculate the dosage of heparin you will administer, and shade the dosage on the syringe provided. For questions 13 through \(47,\) calculate the units as indicated by the problem. Use labels where provided to calculate dosages. Order: Heparin 15,000 units subcut daily. Available: Heparin labeled 20,000 units per mL.

Round the weight to the nearest tenth. A client weighs 210 lb. Heparin IV infusion: heparin sodium 25,000 units in \(1,000 \mathrm{~mL}\) of \(0.9 \%\) NS. Order is to give a bolus with heparin sodium 80 units \(/ \mathrm{kg},\) then initiate drip at 14 units \(/ \mathrm{kg} / \mathrm{hr}\). Calculate the following: a. Heparin bolus dosage _______ b. Infusion rate for the IV (initial) ________ units/hr c. At what rate will you set the infusion pump?

For problems \(39-42,\) round the weight to the nearest tenth. Order: Heparin drip at 18 units/kg/hr. Available: 25,000 units of heparin sodium in \(1,000 \mathrm{~mL}\) of \(\mathrm{D} 5 \mathrm{~W}\). The client weighs \(80 \mathrm{~kg}\). At what rate will you set the infusion pump?

Order: Heparin 1,800 units/hr IV. Available: 25,000 units heparin in \(250 \mathrm{~mL}\) D5W. What rate in \(\mathrm{mL}\) per hr will deliver 1,800 units \(/ \mathrm{hr}\) ?

45\(, Calculate the heparin dose in units/hr and the heparin infusion rate in \)\mathrm{mL} / \mathrm{hr}\(. (The pump is capable of delivering… # Directions: For Question \)\\# 45\(, Calculate the heparin dose in units/hr and the heparin infusion rate in \)\mathrm{mL} / \mathrm{hr}\(. (The pump is capable of delivering in tenths of a mL.) Order. Heparin 20 units \)/ \mathrm{kg} / \mathrm{hr}\(. IV infusion for a patient/client who weighs \)89 \mathrm{~kg}\(. Available: Heparin 25,000 units in \)500 \mathrm{~mL} \mathrm{D}_{s} \mathrm{~W}(50\( units per \)\mathrm{mL})\( a. Calculate dose in units/hr ___________ b. Determine the rate in \)\mathrm{mL} / \mathrm{hr}$ _________

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