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Solution of the di usion equation in 1D @C @t = D @2C @x2 0 x ‘ (1) 1 Steady state Setting @C=@t= 0 we obtain d2C dx2 = 0 )C s= ax+ b We determine a, bfrom the boundary conditions. C(0) = C 1; C(‘) = C 2 (2) It follows that b= C 1; a= C 2 C 1 ‘ C s(x) = C 2 C 1 ‘ x+ C 1 Flux = D @C s @x = C 1 C 2 ‘ (3) 1

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3.6. Second order di erential equations reducible to rst order di erential equations 42 Chapter 4. General theory of di erential equations of rst order 45 4.1. Slope elds (or direction elds) 45 4.1.1. Autonomous rst order di erential equations. 49 4.2. Existence and uniqueness of solutions for initial value problems 53 4.3.

Let u= (lnx)2;dv = 1 x3 for students who are taking a di erential calculus course at Simon Fraser University. The Collection contains problems given at Math 151 - Calculus I and Math 150 - Calculus I With Review nal exams in the period 2000-2009. The problems are sorted by topic and most of them are accompanied with hints or solutions. A linear di erential equation is any di erential equation where solution func-tions can be summed or scaled to get new solutions. Stated precisely, we mean: De nition 1.4.

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3.6. Second order di erential equations reducible to rst order di erential equations 42 Chapter 4. General theory of di erential equations of rst order 45 4.1. Slope elds (or direction elds) 45 4.1.1. Autonomous rst order di erential equations. 49 4.2. Existence and uniqueness of solutions for initial value problems 53 4.3.

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