A nurse is teaching a client who has acute kidney injury (AKI) about the oliguric phase. Which of the following information should the nurse include in the teaching?
The glomerular filtration rate (GFR) recovers.
Urine output is less than 400 mL per 24 hours.
BUN and creatinine levels decrease.
Renal function is reestablished.
The Correct Answer is B
Choice A reason: The GFR does not recover during the oliguric phase; instead, it is typically reduced, reflecting impaired kidney function.
Choice B reason: Urine output of less than 400 mL per 24 hours is characteristic of the oliguric phase of AKI. This phase can last from 1 to 7 days after kidney injury and is a crucial time for monitoring and managing the patient's fluid and electrolyte balance.
Choice C reason: BUN and creatinine levels do not decrease during the oliguric phase. They usually increase due to reduced kidney function and the inability to excrete these waste products.
Choice D reason: Renal function is not reestablished during the oliguric phase. This phase is part of the course of AKI where renal function is at its lowest, and recovery has not yet begun.
Nursing Test Bank
Naxlex Comprehensive Predictor Exams
Related Questions
Correct Answer is ["24"]
Explanation
- Step 1: Identify the prescribed dose in units per hour. The client is scheduled to receive 1,200 units/hr of heparin.
- Step 2: Identify the concentration of the available solution. The available solution contains 25,000 units of heparin in 500 mL D5W.
- Step 3: Calculate the volume of solution needed to deliver the required dose. We can set up a proportion to solve for this:
- 25,000 units is to 500 mL as 1,200 units is to X mL.
- In other words, 25,000 units : 500 mL = 1,200 units : X mL.
- Step 4: Solve for X using cross-multiplication and division:
- Cross-multiplication gives us: 25,000 units × X mL = 1,200 units × 500 mL.
- Simplifying this gives us: 25,000X = 600,000.
- Dividing both sides by 25,000 gives us: X = 600,000 ÷ 25,000.
- Calculating the division gives us: X = 24.
Set the IV pump to deliver 24 mL/hr to administer the required dose of 1,200 units/hr.
Correct Answer is ["1.2"]
Explanation
- Step 1: Identify the child's weight in pounds. The child weighs 33 lbs.
- Step 2: Convert the child's weight from pounds to kilograms. We know that 1 kg = 2.2 lbs. So, 33 lbs = 33 ÷ 2.2 kg. Calculating the division gives us approximately 15 kg.
- Step 3: Identify the prescribed dose in mcg/kg/day. The child is scheduled to receive 8 mcg/kg/day of digoxin, divided equally every 12 hours.
- Step 4: Calculate the total daily dose in mcg. We can do this by multiplying the child's weight in kg by the prescribed dose in mcg/kg:
- Total daily dose = 8 mcg/kg/day × 15 kg.
- Calculating the multiplication gives us: Total daily dose = 120 mcg/day.
- Step 5: Since the dose is divided equally every 12 hours, we divide the total daily dose by 2 to get the dose per administration:
- Dose per administration = Total daily dose ÷ 2.
- Dose per administration = 120 mcg ÷ 2.
- Calculating the division gives us: Dose per administration = 60 mcg.
- Step 6: Identify the concentration of the available solution. The available solution contains 0.05 mg/mL of digoxin. Convert this to mcg/mL for consistency with the dose per administration. We know that 1 mg = 1000 mcg. So, 0.05 mg = 0.05 × 1000 mcg = 50 mcg/mL.
- Step 7: Calculate the volume of solution needed to deliver the required dose. We can set up a proportion to solve for this:
- 50 mcg is to 1 mL as 60 mcg is to X mL.
- In other words, 50 mcg : 1 mL = 60 mcg : X mL.
- Step 8: Solve for X using cross-multiplication and division:
- Cross-multiplication gives us: 50 mcg × X mL = 60 mcg × 1 mL.
- Simplifying this gives us: 50X = 60.
- Dividing both sides by 50 gives us: X = 60 ÷ 50.
- Calculating the division gives us: X = 1.2.
Administer 1.2 mL of the digoxin elixir per dose.
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