The nurse administers a medication to a patient at 10 AM and 4 PM. The morning dose is 3/8 of an ounce and the afternoon dose is 3/7 of an ounce. The nurse has a one-ounce vial of medication. Is that enough medication? If not, how much more medication does the nurse need?
No, the nurse needs 11/56 of an ounce more.
No, the nurse needs 1/8 of an ounce more.
No, the nurse needs 1/7 of an ounce more.
Yes, the nurse has enough medication
The Correct Answer is A
To determine if the nurse has enough medication, we need to calculate the total amount of medication used and compare it to the one-ounce vial.
- Morning Dose:
ounce - Afternoon Dose:
ounce
First, find a common denominator to add these fractions. The least common multiple of 8 and 7 is 56.
Convert each fraction to have a denominator of 56:
- For
:
=
=
- For
:
=
=
Add these fractions:
+
= 
So, the total amount of medication used is
ounce.
The vial contains 1 ounce. The amount of medication remaining in the vial is:
1−
=
−
=
Since
ounce is needed more to make up for the used amount, the nurse needs:
of an ounce more.
Therefore, the correct answer is:
No, the nurse needs
of an ounce more.
Nursing Test Bank
Naxlex Comprehensive Predictor Exams
Related Questions
Correct Answer is D
Explanation
To determine how much medication the syringe contains, given that 16 ml is 20% less than the amount in the syringe, we can set up the following equation:
Let x be the amount of medication in the syringe. We know that 16 ml is 20% less than x:
16 = x − 0.2x
This simplifies to:
16=0.8x
Solving for x:
x = 
Therefore, the syringe contains:
20.0 ml.
Correct Answer is B
Explanation
To find the percent increase in hourly pay after the raise, follow these steps:
Determine the original hourly rate:
Original hourly rate=$25.50
Determine the hourly raise:
Raise = $0.85
Calculate the percent increase:
Percent increase= ((Hourly Raise)/Original hourly rate)×100
Percent increase= (0.85/25.50)×100 ≈ 3.3%\
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