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There is a severe shortage of critical care doctors and nurses to provide intensive care services in hospitals. To offset this shortage, many hospitals are using electronic intensive care units (Cs) to help provide this care to patients esCUS use electronic monitoring tools and provide critical care services to patients located in remote hospitals without fully staffed ICUs. One of the most important metrics tracked by these elCUs is the time that a patient must wait for the first video interaction between the patient and the elCU staft Suppose the follo Wait Time (minutes) 44 44 37 50 41 45 40 44 48 40 47 41 48 39 41 42 42 41 40 40 5442 41 39 41 39 48 42 39 36 38 42 (a) Compute the mean waiting time (in minutes) for these 40 patients. (Round your answer to two decimal places) (b) Compute the median waiting time (in minutes). (c) Compute the mode (in minutes).

There is a severe shortage of critical care doctors and nurses to provide intensive care services in hospitals. To offset this shortage, many hospitals are using electronic intensive care units (Cs) to help provide this care to patients esCUS use electronic monitoring tools and provide critical care services to patients located in remote hospitals without fully staffed ICUs. One of the most important metrics tracked by these elCUs is the time that a patient must wait for the first video interaction between the patient and the elCU staft Suppose the follo Wait Time (minutes) 44 44 37 50 41 45 40 44 48 40 47 41 48 39 41 42 42 41 40 40 5442 41 39 41 39 48 42 39 36 38 42 (a) Compute the mean waiting time (in minutes) for these 40 patients. (Round your answer to two decimal places) (b) Compute the median waiting time (in minutes). (c) Compute the mode (in minutes).

MATLAB: An Introduction with Applications
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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There is a severe shortage of critical care doctors and nurses to provide intensive-care services in hospitals. To offset this shortage, many hospitals are using electronic Intensive-care units (eICUS) to help provide this care to patients. eICUS use electronic monitoring tools and two-way communication through video and audio so that a centralized staff of specially trained doctors and nurses-who can be located as far away as Australia-can provide critical care services to patients located in remote hospitals without fully staffed ICUS. One of the most important metrics tracked by these eICUS is the time that a patient must wait for the first video interaction between the patient and the eICU staff. Suppose the following is a sample of 40 patient waiting times until their first video interaction with the eICU staff. 42 Wait Time (minutes) 39 45 48 43 44 44 37 50 48 40 47 41 41 48 39 41 42 42 41 40 40 54 42 41 39 (a) Compute the mean waiting time (in minutes) for these 40 patients. (Round your answer to two decimal places.) 42.83✔✔ min 41 39 48 42 43 44 60 36 39 36 38 42 (b) Compute the median waiting time (in minutes). ✔min (c) Compute the mode (in minutes). 41✔ min (d) Compute the first and third quartiles (in minutes). 9₂ 40 ✓ min 93 x min 44.5
Transcribed Image Text:There is a severe shortage of critical care doctors and nurses to provide intensive-care services in hospitals. To offset this shortage, many hospitals are using electronic Intensive-care units (eICUS) to help provide this care to patients. eICUS use electronic monitoring tools and two-way communication through video and audio so that a centralized staff of specially trained doctors and nurses-who can be located as far away as Australia-can provide critical care services to patients located in remote hospitals without fully staffed ICUS. One of the most important metrics tracked by these eICUS is the time that a patient must wait for the first video interaction between the patient and the eICU staff. Suppose the following is a sample of 40 patient waiting times until their first video interaction with the eICU staff. 42 Wait Time (minutes) 39 45 48 43 44 44 37 50 48 40 47 41 41 48 39 41 42 42 41 40 40 54 42 41 39 (a) Compute the mean waiting time (in minutes) for these 40 patients. (Round your answer to two decimal places.) 42.83✔✔ min 41 39 48 42 43 44 60 36 39 36 38 42 (b) Compute the median waiting time (in minutes). ✔min (c) Compute the mode (in minutes). 41✔ min (d) Compute the first and third quartiles (in minutes). 9₂ 40 ✓ min 93 x min 44.5
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