If 30 out of 250 patients stay longer than a week, how many of the 3,000 admissions will be released within one week?

Master the NLN PAX Mathematics 1 Exam with our comprehensive study guide and quizzes. Test your knowledge with multiple choice questions tailored for the PAX Math exam, featuring detailed explanations and tips to enhance your preparation and increase your chances of success.

Multiple Choice

If 30 out of 250 patients stay longer than a week, how many of the 3,000 admissions will be released within one week?

Explanation:
This question uses proportions to apply a small rate to a total. The fraction staying longer than a week is 30 out of 250, which is 30/250 = 3/25 = 0.12, meaning 12% of admissions stay longer than a week. Those released within one week are the remaining 88% of admissions. So 88% of 3,000 is 0.88 × 3,000 = 2,640. (Equivalently, 12% of 3,000 is 360, and 3,000 − 360 = 2,640.) Therefore, 2,640 admissions will be released within one week.

This question uses proportions to apply a small rate to a total. The fraction staying longer than a week is 30 out of 250, which is 30/250 = 3/25 = 0.12, meaning 12% of admissions stay longer than a week. Those released within one week are the remaining 88% of admissions. So 88% of 3,000 is 0.88 × 3,000 = 2,640. (Equivalently, 12% of 3,000 is 360, and 3,000 − 360 = 2,640.) Therefore, 2,640 admissions will be released within one week.

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