A client with persistent low back pain has received a prescription for an electronic stimulator (TENS) unit. After the nurse applies the electrodes and turns on the power, the client reports feeling a tingling sensation. How should the nurse respond?
Remove electrodes and observe for skin redness.
Decrease the strength of the electrical signals.
Check the amount of gel coating on the electrodes.
Determine if the sensation feels uncomfortable.
The Correct Answer is D
A) Incorrect - Skin redness might indicate irritation, but the initial focus should be on the client's sensation.
B) Incorrect - Decreasing the strength of the electrical signals might be premature if the sensation is normal.
C) Incorrect - The amount of gel coating on the electrodes might not be the primary issue if the client is feeling a tingling sensation.
D) Correct- A tingling sensation is normal and expected when using a TENS unit, and it does not indicate any harm or damage to the skin or nerves. However, the sensation should not be painful or unpleasant for the client, and the nurse should adjust the intensity of the electrical signals accordingly.
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Naxlex Comprehensive Predictor Exams
Related Questions
Correct Answer is {"dropdown-group-1":"B","dropdown-group-2":"B"}
Explanation
Correct Answer is ["1.3"]
Explanation
1. Convert the infant's weight from pounds to kilograms. We can use the conversion factor 1 kg
= 2.2 lb. So, 22 lb x (1 kg / 2.2 lb) = 10 kg.
2. Calculate the total daily dose of amoxicillin for the infant. We can use the formula D = d x W, where D is the total daily dose, d is the dose per kg per day, and W is the weight in kg. So, D = 20 mg x 10 kg = 200 mg.
3. Calculate the single dose of amoxicillin for the infant. We can divide the total daily dose by the number of doses per day. Since the prescription is for every 8 hours, there are 3 doses per day. So, 200 mg / 3 = 66.67 mg.
4. Calculate the volume of amoxicillin suspension for the single dose. We can use the ratio of the concentration of the suspension, which is 250 mg per 5 mL. So, 66.67 mg x (5 mL / 250 mg) =
1.33 mL.
5. Round the volume to the nearest tenth= 1.3 mL
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