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Describe in detail the current reimbursement model for ICU hospitalized patients. Include enough information for a discussion of the anticipated changes in reimbursement and recommended strategies. Describe the typical ICU population payer mix if pertinent. Choose a trend for future reimbursement and describe the changing reimbursement methodology including evidence of additional knowledge and understanding from review of relevant sources. Envision and describe the impact this changing reimbursement model will have for the hospital over the next 5 years. Provide recommendations for strategies to position the hospital for viability ans furure value. What should the hospital do differently to prepare for the future and how does the model of care change? How do proposed changes create value? How can we measure viability and value to evaluate success?


ANSWER

Reimbursement plays an significant role in all the sector and the frame-work for reimbursement is different as we do get to see variations in critical care practices, costs involved and regulatory systems and the demographic factors.
The reimbursement should be such that intensivists can formulate and negotiate reimbursement of services while safeguarding ethics, professionalism, and make that they deliver high quality service to the patients.





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Question: prove by induction 2^2 + 4^2 + 6^2 + ... + (2n)^2 = (2n)(2n+1)(2n+2)/6 ANSWER we will use induction on n base case : n=1 we have, 2^2 = 2*3*4/6 = 4 which is true inductive hypothesis let it be true for n = k i.e.,  2^2 + 4^2 + ... + (2k)^2 =   [(2k)(2k+1)(2k+2)]/6 inductive case let n = k+1 then we have 2^2 + 4^2 + .... + (2k)^2 + (2(k+1))^2 =   [(2k)(2k+1)(2k+2)]/6 + (2k+2)^2 =(2k+2)*[(2k)(2k+1)/6 + (2k+2)] =(2k+2)*[ (4k^2+2k)/6 + (12k + 12)/6 ] =(2k+2)*[ (4k^2+14k+12)/6 ] = =(2k+2)*[(2k)(2k+1)/6 + (2k+2)] =(2k+2)*[ (4k^2+2k)/6 + (12k + 12)/6 ] =(2k+2)*[ (4k^2+14k+12)/6 ] = (2k+2)*[ (4k^2 + 8k + 6k + 12)/6 ] = (2k+2)*[ (4k(k + 2) +6(k+2))/6 ] = (2k+2)*[ (4k+6)(k+2)/6 ] =  (2k+2)*[ 2 (2k+3)(k+2)/6  ] =   (2k+2)*[  (2k+3)*2*(k+2)/6  ] =   (2k+2)*[  (2k+3)(2k+4)/6  ] = [(2*(k+1))(2*(k+1)+1)(2*(k+1)+2)]/6 replacing k+1 by m, we get replacing k+1 by m, we get [(2*m)(2*m+1)(2*m+2)]/6 this completes our proof b...

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