The nurse is preparing an adult with Addison's disease for self-management. Which information should the nurse include in the client's instructions?
Events requiring steroid dose adjustments.
Need to check temperature daily.
Importance of recording daily weights.
Adherence to a high fiber, low fat diet.
The Correct Answer is A
A. Clients with Addison's disease need to understand situations that require an adjustment in their steroid dose, such as stress, infection, or surgery, to prevent an Addisonian crisis.
B. Daily temperature checks are not typically required for Addison's disease unless there is a concern for infection.
C. While daily weights can be helpful in some conditions, it is not the primary focus for managing Addison's disease.
D. Dietary modifications such as high fiber, low fat may be beneficial for overall health but are not specific to managing Addison's disease.
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Naxlex Comprehensive Predictor Exams
Related Questions
Correct Answer is ["9"]
Explanation
To calculate the new infusion rate in mL/hour for a prescription of 900 units/hour, one must first determine the concentration of the Heparin Sodium solution. The original concentration is 25,000 units in 250 mL, which means there are 100 units per mL. To deliver 900 units/hour, the nurse should program the infusion pump to deliver 9 mL/hour. This is because 900 units divided by the concentration of 100 units/mL equals 9 mL.
Correct Answer is ["1.3"]
Explanation
To calculate the dosage of amoxicillin for the infant, first convert the weight from pounds to kilograms, knowing that 1 kilogram equals 2.2 pounds. The infant weighs 22 pounds, which is equivalent to 10 kilograms (22 lb / 2.2 lb/kg). The prescription is for 20 mg/kg/day, so the total daily dosage is 200 mg (10 kg * 20 mg/kg). This total daily dosage is divided into three doses, as it is to be administered every 8 hours, resulting in
66.7 mg per dose (200 mg / 3). The medication is supplied as 250 mg per 5 mL, so to find out how many mL per dose, set up a proportion: 250 mg is to 5 mL as 66.7 mg is to X mL. Solving for X gives us 1.334 mL (66.7 mg * 5 mL / 250 mg), which rounds to 1.3 mL when rounded to the nearest tenth.
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