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8 Linear ODE The solution involves the error function 12 By integration, y c 1/x 16 The solution (not needed for doing the problem) of y 1/y can be obtained by separating variables and using the initial condition; y 2/2 t c, y 2t 1 18 The solution of this initial value problem involving the linear ODE y y t 2 is t 2 y 4e t 2t 2 20 CAS Project (a) Verify by substitution that the general solution is y 1 ce x Limit y 1 (y(x) 1 for all x), increasing for y(0) 1, decreasing for y(0) 1 (b) Verify by substitution that the general solution is x 4 y4 c More squareshaped, isoclines y kx Without the minus on the right you get hyperbola-like curves y 4 x 4 const as solutions (verify!) The direction fields should turn out in perfect shape.

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(c) The computer may be better if the isoclines are complicated; but the computer may give you nonsense even in simpler cases, for instance when y(x) becomes imaginary Much will depend on the choice of x- and y-intervals, a method of trial and error Isoclines may be preferable if the explicit form of the ODE contains roots on the right SECTION 13 Separable ODEs Modeling, page 12 Purpose To familiarize the student with the first big method of solving ODEs, the separation of variables, and an extension of it, the reduction to separable form by a transformation of the ODE, namely, by introducing a new unknown function The section includes standard applications that lead to separable ODEs, namely, 1 the ODE giving tan x as solution 2 the ODE of the exponential function, having various applications, such as in radiocarbon dating 3.

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Made in Japan (Morita), 115 Maintenance, 14 15 Management: co-management approach to, 71 72; con guration, 156; earned-value, 213 218; matrix, 40 41, 57, 83, 89 90, 96; support as function of, 52 53; of virtual teams, 236 237. See also Managers; Project management; Project managers Management by exception, 12, 55 56, 169 Management by Objectives (MBO), 3 4 Management reserves, 169, 190 191 Management styles, 73 76; autocratic,

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This is the minimum distance path between any sequences in the trellis. The minimum distance between any sequences in the trellis for a code is called thefree Euclidean distance. It is usually denoted as dkee. Thus for this code

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239 Harrison R, Clayton W and Wallace P Can telemedicine be used to improve communication between primary and secondary care British Merlical Joirrnol, 313, 333-335, 1996 240 Brecht R M, Gray C L, Peterson C and Youngblood B, The University of Texas Medical Branch-Texas Department of Criminal Justice: findings from the first year of operation, Teleriiedicirie Joiirnril, 2 1-9 1996 241 American Institute of Medicine, Teleniedicine: A Guide to Assessiiig Tekcoimii~tniccitionsirz Heultli Crrre, See the summary report at the web site http:// wwwnapedu/readingroom/books/telemed/summary html 242 Mitchell J, Mentul HeciltA Teleiiiedicirie Progreir i, John Mitchell and Associates, Adelaide, 1997 243 Elford R White H, Bowering R, Ghandi A et ul, A randomized controlled trial of child psychiatric assessments conducted using videoconferencing Jozrriicd (If Teleniedicine aiid Teleccire, 6, 73-82, 2000 244.

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