MAT136H1 : Initial Value Problems Differential Equations

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MAT136H1 Full Course Notes
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MAT136H1 Full Course Notes
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Let us do a few practice problems as that may be the best way to understand how to do these problems: (x) dy + x = x3 dy = x3 x. Note that a first order differential equation is directly integrable if and only if it can be written as dx = f dy dy + x = x3. :dx x2 dx x2 dx dy = 2x x x3 dx. Then we can integrate both sides: y d = 2x x x3 d = y y = x2 2. 1 + c x3 2 x x3. 2006, 1) if a) 12 (x)f is the antiderivative of b) 4 c) 7 f (x) , then (1)f (x)f is the antiderivative of b)0 c)7 f (x) x x. = 3 2 2 + 5 d)9 such that (1)f. 2007, 1) if a) 10 (x)f is the antiderivative of b) 6 c) 14 f (x) x.

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