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Occupancy for a hospital The Valley Hospital measures the in-patient occupancy of the hospital by determining...

Occupancy for a hospital

The Valley Hospital measures the in-patient occupancy of the hospital by determining the number of patient days divided by the number of available bed days in the hospital for a time period. The following in-patient data are available for the months of April, May, and June:

Admitted Patients:

April - 1,440

May - 1,860

June - 2,250

Average Length of stay per patient

April - 4.0 days

May - 3.5 days

June - 3.0 days

The hospital has 200 rooms. One hundred rooms are private and have a single bed per room. The other hundred rooms are semi-private with two beds per room.

a) Determine the number of in-patient days for each month.

The number of In-patient Days:

April - ?

May - ?

June -?

b) Determine the available bed days for each month

Available Bed Days

April - ?

May - ?

June - ?

c) Determine the occupancy rate for each month

Occupancy Rate

April - ?

May - ?

June - ?

d) Based on the occupancy rate, interpret the results?

The Occupancy rate ________ from April to May and again from May to June. This suggests the hospital bed capacity is ________ over time. A closer examination of the data reveals that the average length of stay is _________, while the number of admissions is ________. The average length of stay may be ________ because of greater efficiency in delivering health care, assuming no change in treatment mix being provided over the three months. This potential improvement provides a greater capacity to accept new patients, as can be seen from the three-month data. Thus, the _______ length of stay and greater occupancy are both contributing to the hospital's ability to serve more patients per month.

  

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Answer #1

The Valley Hospitals

  1.    Number Of In-Patient Days

Month

Admitted Patients (AP)

(1)

Average Length Of Stay (ALOS)

(2)

Number of Inpatient Days (1)*(2)

April

1440

4

5760

May

1860

3.5

6510

June

2250

3

6750

Average

1850

3.5

6340

  1. Available Bed Days For the Month

Month

Days in a Month

Calculation

Bed Days

April

30

30 * 300 beds

9000

May

31

31 * 300 beds

9300

June

30

30 * 300 beds

9000

Average

9100

  1. Bed Occupancy Ratio (BOR)

Month

IP Days

(1)

Bed Days

(2)

BOR = (1)/(2)*100

April

5760

9000

64%

May

6510

9300

70%

June

6750

9000

75%

Average

6340

9100

70%

The Occupancy rate 67% from April to May and 73% from May to June. This suggests the hospital bed capacity is 9000 over time. A closer examination of the data reveals that the average length of stay is 3.5, while the number of admissions is 1850. The average length of stay may be 4.9 because of greater efficiency in delivering health care, assuming no change in treatment mix being provided over the three months. This potential improvement provides a greater capacity to accept new patients, as can be seen from the three-month data. Thus, the 3.5 length of stay and greater occupancy are both contributing to the hospital's ability to serve more patients per month.

Workings

  1. Average of 64% & 70% = 67%
  2. Average of 70% & 75% = 73%
  3. 4.9 = 9100/1850

Formulas

  1. Inpatient days = Admissions x ALOS
  2. Bed Days          = Number of beds x number of days of that period
  3. BOR                   = (Inpatient days/ Bed Days)*100
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