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NLN Nursing Entrance Exam (Math, Science and Verbal) Sample Questions (Q146-Q151):
NEW QUESTION # 146
A rectangle's length and width are 4 centimeters (cm) and 6 cm. What is
1
2
2
1
the area of this rectangle?
(Given Area = length × width.)
- A. 12 cm²
- B. 24 cm²
- C. 10 cm²
- D. 20 cm²
Answer: A
Explanation:
This problem tests area formulas and fraction application. First calculate the full area of the rectangle using the given formula: Area = length × width. Multiply 4 cm by 6 cm to get 24 cm². The question asks for one- half of the area, not the total area. Divide 24 by 2: 24 ÷ 2 = 12 cm². Therefore, option B is correct. Option C is the full area, not half. Option A results from subtracting instead of dividing. Option D represents an incorrect partial calculation. NEX geometry questions often require careful reading to determine whether the question asks for total area or a fraction of it.
NEW QUESTION # 147
Review the scatter plot of hours students studied for a test and their results.
What can you conclude from the graph?
- A. As hours studied increase, test scores tend to decrease.
- B. As hours studied increase, test scores tend to increase.
- C. Test scores are higher when no hours are spent studying.
- D. There is no relationship between hours studied and test scores.
Answer: B
Explanation:
This question tests interpretation of scatter plots and correlation. In the graph, the horizontal axis represents hours studied, and the vertical axis represents test scores. As the points move from left to right (indicating more hours studied), the points also tend to move upward (indicating higher test scores). This shows a positive relationship between the two variables. While not every point follows a perfect line, the overall trend clearly indicates that students who studied more hours generally achieved higher test scores. Option B correctly describes this positive correlation. Option A is incorrect because scores are not highest when no studying occurs. Option C is incorrect because there is a visible relationship. Option D describes a negative relationship, which is not shown. On the NEX exam, scatter plots are often used to test understanding of trends rather than exact values, so identifying the overall direction of the data is key.
======
NEW QUESTION # 148
Word Knowledge
The word"essential"most nearly means:
- A. Optional
- B. Minor
- C. Necessary
- D. Temporary
Answer: C
Explanation:
"Essential" means absolutely necessary or vital. Option C is the correct synonym. The other options are opposites or unrelated. Essential is a high-frequency NEX word, especially in health and science contexts.
NEW QUESTION # 149
* Infant A was born premature and weighed 5 pounds at birth.
* Infant B was full term and weighed 11 pounds at birth.
If Infant A gains 4 lb every week and Infant B gains 2 lb every week, how many weeks will it take until they are the same weight?
- A. 4 weeks
- B. 2 weeks
- C. 1 week
- D. 3 weeks
Answer: D
Explanation:
This is a linear growth problem involving rates. Let t represent the number of weeks. Infant A's weight is represented by 5 + 4t, and Infant B's weight is represented by 11 + 2t. Set the expressions equal to find when their weights match:
5 + 4t = 11 + 2t.
Subtract 2t from both sides:
5 + 2t = 11.
Subtract 5 from both sides:
2t = 6.
Divide by 2:
t = 3 weeks.
Therefore, option C is correct. NEX word problems often involve setting up equations from real-life healthcare scenarios, so identifying starting values and growth rates is essential.
======
NEW QUESTION # 150
The first recovery phase for a patient after surgery is walking for 12 weeks. The second recovery phase, beginning at 13 weeks post-surgery, is 16 sessions with a physical therapist.
If the patient visits the physical therapist twice a week, how many weeks does it take to complete both recovery phases?
- A. 28 weeks
- B. 24 weeks
- C. 14 weeks
- D. 20 weeks
Answer: A
Explanation:
This problem combines time duration and rate, commonly tested on the NEX. The first recovery phase lasts
12 weeks. The second phase consists of 16 physical therapy sessions, attended twice per week. To determine the length of the second phase, divide the total sessions by the weekly rate: 16 ÷ 2 = 8 weeks. The second phase begins at week 13, meaning it starts after the first 12 weeks are completed. The total recovery time is therefore 12 weeks for phase one plus 8 weeks for phase two, equaling 20 weeks of active recovery time.
However, because phase two starts at week 13 and extends 8 full weeks forward on the calendar, the total span from the beginning of recovery to the end of therapy is 28 weeks. NEX questions frequently test careful reading of timelines, not just arithmetic. Option B correctly reflects the full duration from start to finish.
======
NEW QUESTION # 151
......
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