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Table 1. Transition from Current Care to the Future State Current State Health care systems Revolving around academic medical centers (AMCs) and large hospitals Siloed large academic medical centers in a spoke-and-hub model Most surgery performed at AMCs Most care within hospital walls Payment systems Focus on cure (and maybe rehabilitation) Pay per specific transaction (fee-for-service) Sustainability of health services Managed care; early attempts at value-based payments Care providers Physician-driven care Partnerships in health care Provider organizations, health insurance, pharma, and med tech industry Future State Academic health systems that focus on the community and the continuum of care Integrated delivery networks Care pushed out to home - both acute (hospital at home) as well as chronic care management Surgery performed at community surgical centers Hospitals will provide most care remotely rather than on site Focus on prediction and prevention Pay by quality / outcomes Bundle services around an episode (bundled payment) Payment per population (such as accountable care organizations) Emphasis on prevention of disease Precision medicine Increasing role of artificial intelligence in decision-making Increasing role specialization Focus on multidisciplinary clinical teams Diminishing focus on physicians Nonmedical tech giants (e.g., Google, Apple, Amazon, Microsoft) Education and social care providers Retail corporations and pharmacy chains (e.g.., Walmart, CVS, Walgreens) Service provider industry (e.g., Uber, healthy food chains)

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The telephonic nurse receives a call from a client diagnosed with diabetes mellitus. The client was stuck on a delayed train and unable to get home for lunch. Ine client's inhaled insulin dose was scheduled for 1300. It is now 1310, the client's train is back in motion, and the client expects to be home in 30 minutes. The client wishes to know if the insulin should be taken right now. Which response by the nurse is 1. "Take the dose once you arrive home and you can eat lunch shortly thereafter." 2. "Skip the lunch-time dose as you have missed the scheduled dosing time." 3. "Take the dose now as you can eat lunch once you are home."O4. "Do a fingerstick, and if the result is OK, take the dose now."

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Consider the second order differential equation with initial conditions $u'' + 6.5u' + 6u = -6 \sin(3t)$, $u(1) = -4.5$, $u'(1) = -3$. Without solving it, rewrite the differential equation as an equivalent set of first order equations. In your answer use the single letter u to represent the function u and the single letter v to represent the \"velocity function\" $u'$. Do not use $u(t)$ or $v(t)$ to represent these functions. Expressions like $\sin(t)$ that represent other functions are OK. $u' = $ $v' = $ Now write the first order system using matrices: $\frac{d}{dt} \begin{bmatrix} u \\ v \end{bmatrix} = \begin{bmatrix} \\ \\ \end{bmatrix} \begin{bmatrix} u \\ v \end{bmatrix} + \begin{bmatrix} \\ \end{bmatrix}$. The initial value of the vector valued solution for this system is: $\begin{bmatrix} u(1) \\ v(1) \end{bmatrix} = \begin{bmatrix} \\ \end{bmatrix}$.

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Using the values for steric and torsional strain provided, calculate the amount of strain in the molecule in the box. Values in kJ/mol. H H H H CH$_3$ CH$_3$ HH H H H H$_3$C CH$_3$ H H H H CH$_3$/CH$_3$ gauche 3.8 kJ/mol steric strain each eclipsed bond 4 kJ/mol torsional strain CH$_3$/CH$_3$ eclipsed 11 kJ/mol torsional & steric strain H CH$_3$ H CH$_3$ CH$_3$

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Use the Rational Zero Theorem to find a rational zero of the function $f(x) = 2x^3 + 15x^2 + 30x + 25$. Do not include "$x =$" in your answer. Provide your answer below:

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Which of the following is the value of 3i ? OA) 3i=e-nn[cos(ln3-i.sin(ln3)],n e Z OB 3i=e-2nn[cos(ln3)+ i.sin(ln3)],n E Z Oc 3i=e2nn[cos(ln3)- i.sin(ln3)],n E Z OD) 3i=e2nn[cosln2-i.sin(ln2],n E Z OE 3i=enn[cosln2)+i.sin(ln2],n E Z

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Let G be a complete directed graph with n vertices. This means for every pair of vertices u, v in G, there is an edge from u to v and another from v to u. How many topological orderings does G have? $n!$ $2^n$ $n^2$ 0

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b) Consider the region R with density $f(x, y) = xy$ in Figure 1 below: y 3 $x = y$ R $x = 6 - y$ 6 x [9 marks] Figure 1 i) Find the mass M of the region R ii) Find the center of mass ($\bar{x}$, $\bar{y}$) of the region R Hint: $M = \iint_R f(x, y) dxdy$, $\bar{x} = \iint_R xf(x, y) dxdy$, $\bar{y} = \iint_R yf(x, y) dxdy$

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hey rent the car for?

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1. Sketch the graph of the function $ f(x)=3 x^{2}-x+1 $. \begin{tabular}{|c|c|} \hline$ x $ & $ f(x) $ \\ \hline-2 & \\ \hline-1 & \\ \hline 0 & \\ \hline 1 & \\ \hline 2 & \\ \hline \end{tabular}

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matthew b.