Over the last 100 years, families, private insurers, state governments and the federal government have all paid for mental health services. (a) describe how mental health financing has changed over the last 100years. Incude who paid for services and why different group either paid more or less over time. (b) describe the current balance between the state funding, federal funding, and private funding of mental health services. Specially, what types of care are paid for by federal dollars, state dollars and private dollars. (c) How did the affordable care act (aka obamacare) change funding of care for the seriously and persistently mentally ill and for more common but less severe cases of mental illness.

E14B.3 Suppose we have a positively-charged particle inside an arbitrarily-shaped closed Charge gaussian surface as shown in (a). Then we Charges bring an identical particle and park it just outside the gaussian surface as shown in (b). (a) Gaussian surface Gaussian surface > Does the electric field at point P increase, decrease or remain the same for situation (b) relative to situation (a)? Explain your reasoning. > Does the electric flux across the gaussian surface increase, decrease or remain the same for situation (b) relative to situation (a)? Explain your reasoning.Exercise 9 using Gaussian elimination with partial pivoting. 9. Use Gaussian elimination and three-digit chopping arithmetic to solve the following linear systems, and compare the approximations to the actual solution. a. 0.03x1 + 58.9x2 = 59.2. b. 3.03.x1 - 12. 1.x2 + 1403 = -119, 5.31x, - 6.10x2 = 47.0. -3.03x, + 12.1x; - 7.x; = 120. Actual solution [10, 1]. 6.1 1x - 14.2x2 + 21x; = -139. Actual solution [0. 10, }].Solve the system using either Gaussian elimination with back-substitution or Gauss-Jordan elimination. (If there is no solution, enter NO SOLUTION. If there are an infinite number of solutions, set x3 = t and solve for x1 and x2.) X1 - 3X3 = 3X1 + X2 - 2X3 = 7 2x1 + 2X2 + X3 : 4 (X1, X2, X3) = -1, 10, - 14 XUse Gaussian Elimination and three digit chopping arithmetic to solve the system of Linear equations and compare the approximations to the actual solution 7X, - ex, + V2x, - V3x, = VII, n' x, tex, - e' x, += x, =0, (5.x, - Vox, + x, - V2x, = 1, x x, tex - VTX+- x = V2. And the actual solution is [0.788, -3.12, 0.167,4.55]