While waiting for the placenta to deliver during the third stage of labor, the nurse must assess the new mother's vital signs every 15 minutes.
What sign would indicate impending shock?.
Bradypnea and hypertension.
Tachycardia and a falling blood pressure.
Tachypnea and a widening pulse pressure.
Bradycardia and auscultation of fluid in the base of the lungs.
The Correct Answer is B
Choice A rationale:
Bradypnea and hypertension are not typically signs of impending shock.
Choice B rationale:
Tachycardia and a falling blood pressure are classic signs of shock as the body tries to compensate for the decreased blood flow.
Choice C rationale:
Tachypnea and a widening pulse pressure can be signs of shock, but they are not as indicative as tachycardia and a falling blood pressure.
Choice D rationale:
Bradycardia and auscultation of fluid in the base of the lungs are not typically signs of impending shock.
Nursing Test Bank
Naxlex Comprehensive Predictor Exams
Related Questions
Correct Answer is A
Explanation
Choice A rationale:
In the frank breech position, the baby’s hips are flexed, and the knees are extended.
Choice B rationale:
This describes a position where the baby’s hips are flexed and the knees are extended, which is not the frank breech position.
Choice C rationale:
This describes a position where both the baby’s hips and knees are extended, which is not the frank breech position.
Choice D rationale:
This describes a position where both the baby’s hips and knees are flexed, which is not the frank breech position.
Correct Answer is ["mLs\/hr."]
Explanation
Answer and explanation
Step 1 is to calculate the total units of Heparin in 1 mL of the solution. This is done by dividing the total units of Heparin in the bag (40,000 units) by the total volume of the bag (500 mL). So, 40,000 units ÷ 500 mL = 80 units/mL. Step 2 is to calculate the rate at which the IV pump should be set. This is done by dividing the ordered amount of Heparin per hour (1600 units) by the units of Heparin per mL (80 units/mL). So, 1600 units/hr ÷ 80 units/mL = 20 mL/hr.
So, the correct answer is 20 mL/hr.
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