KALFREE
Solution to Assignment Exercise 13-3
Q: How many procedures are attributed to each payer?
Solution : The unit has performed a total of 2,000 procedures. Of these,
Payer 1 = 30% x 2,000 = 600 procedures
Payer 2 = 40% x 2,000 = 800 procedures
Payer 3 = 20% x 2,000 = 400 procedures
Payer 4 = 10% x 2,000 = 200 procedures
____
Proof Total = 2,000
Q How much is the net revenue per procedure for each payer, and how much is the contractual allowance per procedure for each payer?
Solution: The computation is as follows:
|
Payer # |
Gross Charges |
% Paid by Each Payer |
Net Revenue per Procedure |
Contractual Allowance per Procedure |
|
1 |
$100.00 |
80% |
$80.00 |
$20.00 |
|
2 |
$100.00 |
70% |
$70.00 |
$30.00 |
|
3 |
$100.00 |
50% |
$50.00 |
$50.00 |
|
4 |
$100.00 |
90% |
$90.00 |
$10.00 |
Q: How much is the total net revenue for each payer, and how much is the total contractual allowance for each payer?
Solution part one: The total net revenue computation for each payer is as follows:
|
Payer # |
Number of Procedures |
Times Net Revenue per Procedure per Payer |
Equals Total Net Revenue per Payer |
|
1 |
600 |
$80.00 |
$48,000 |
|
2 |
800 |
$70.00 |
$56,000 |
|
3 |
400 |
$50.00 |
$20,000 |
|
4 |
200 |
$90.00 |
$18,000 |
|
Total |
2,000 |
|
$142,000 |
Solution part two: The total contractual allowance computation for each payer is as follows:
|
Payer # |
Number of Procedures |
Times Contractual Allowance per Procedure per Payer |
Equals Total Contractual Allowance per Payer |
|
1 |
600 |
$20.00 |
$12,000 |
|
2 |
800 |
$30.00 |
$24,000 |
|
3 |
400 |
$50.00 |
$20,000 |
|
4 |
200 |
$10.00 |
$ 2,000 |
|
Total |
2,000 |
|
$58,000 |
Solution Proof Total: $142,000 plus $58,000 = $200,000.
Solution to Assignment 13-4.1
There is no specific solution to this assignment.
Remember, all infusions average two hours apiece. Adding another nurse for six hours means you could probably fill chair numbers 1, 2 and 3 each with 3 patients each if the patient arrival times were staggered and all factors worked smoothly. This scenario would amount to a capacity level total of 9 patients in an ideal day, versus 7 patients as shown in Exhibit 13-1, for a net gain of 2 patients. Adding another nurse for four hours, however, means you could probably fill chair number 1 and 2 each with 3 patients and chair number 3 would remain at 2 patients per day. Compared to 7 patients per day in Exhibit 13-1, this is a net gain of 1 patient.
Solution to Assignment 13-4.2
If you have 4 chairs, you have to have the second nurse for at least four hours. The daily capacity level would probably amount to 3 patients in Chairs #1 and 2 and 2 patients in Chairs #3 and 4, for a capacity level total of 10 patients in an ideal day. Compared to 7 patients per day in Exhibit 13-1, this is a net gain of 3 patients. If you have 4 chairs and have the second nurse for six hours, the daily capacity level would probably amount to 3 patients in Chairs #1, 2 and 3 and 2 patients remaining in Chair #4. This capacity level total amounts to 11 patients in an ideal day, for a net gain of 4 patients over the 7 patients assumed in Exhibit 13-1.
Solution to Assignment Exercise 14-2
|
|
Projected Revenue |
||||
|
|
Year 1 |
Year 2 |
Year 3 |
Year 4 |
Year 5 |
|
Hospital 1 |
$20,000,000 |
$22,500,000 |
$27,500,000 |
$27,500,000 |
$30,000,000 |
|
Hospital 2 |
$20,000,000 |
$22,050,000 |
$27,550,000 |
$27,744,000 |
$31,616,000 |
5-Year Projected Revenue Totals:
Hospital 1 = $125,500,000
Hospital 2 = $128,960,000 including inflation adjustment, as shown in solution above
Hospital 2 = $116,000,000 before inflation adjustment, as shown in assignment assumptions above
Inputs for solution:
|
(A) |
(B) |
(C) |
(D) |
|
Year per the Look-Up Table |
Dollars before Inflation |
Cumulative Inflation Factor* |
Nominal Dollars** |
|
1 |
21,000,000 |
(1.05)1 = 1.050 |
22,050,000 |
|
2 |
25,000,000 |
(1.05)2 = 1.102 |
27,550,000 |
|
3 |
24,000,000 |
(1.05)3 = 1.156 |
27,744,000 |
|
4 |
26,000,000 |
(1.05)4 = 1.216 |
31,616,000 |
* Assume an annual inflation rate of 5%. Thus 1.00 + 0.05=the 1.05 factor in Column C.
** Column D “Nominal Dollars” equals Column B times Column C.
|
SOURCE OF FACTOR IN COLUMN C ABOVE: |
||
|
From the Compound Interest Look-Up Table “The Future Amount of $1.00” (Appendix 14-B) |
||
|
Year per the 5-Year Projected Revenue Table |
Year per the Look-Up Table |
Factors at 5% as shown in column C above |
|
2 |
1 |
1.050 |
|
3 |
2 |
1.102 |
|
4 |
3 |
1.156 |
|
5 |
4 |
1.216 |
Solution to Assignment Exercise 14-3:
Provide exchange rates for both pounds and euros and should provide computations for both $500 and $1,000 in each currency. As to the actual computations, for example, assume the Wall Street Journal “Currencies” section shows the euro (shown under “Europe: Euro area) is trading as follows: “in US$$” = 1.425 and “per US$$” = .7010
Thus at this exchange rate 500 U.S. dollars would be converted into about 350 euros (500 times .7010 equals 350 euros [rounded]), and 1,000 U.S. dollars would be converted into about 700 euros (1,000 times .7010 equals 700 euros [rounded]).
Furthermore, assume the Wall Street Journal “Currencies” section shows the British pound (shown under “Europe: UK [United Kingdom] pound)” is trading as follows:
“in US$$” = 1.500 and “per US$$” = .6667
At this exchange rate 500 U.S. dollars would be converted into about 333 pounds (500 times .6667 equals 333 pounds [rounded]), and 1,000 U.S. dollars would be converted into about 667 pounds (500 times .6667 equals 667 pounds [rounded]).
Solution to Assignment Exercise 14-4:
While solutions will vary, this should be covered:
· review the information provided within this assignment for all three sites
· refer to Appendix 25-A for additional information
· organize the relevant information provided
· make and document a series of assumptions
· determine costs for each site, based on the information and the assumptions
· prepare a report that presents the cost comparisons for grounds care between and among the three sites
· prepare an assessment of what the best future course of action should be.
.