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reference Q4 (5 points) Consider the differential equation dy f(t, y), a Q4 (5 points) Consider the differential equation dy = f (t, y), a
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Q4 (5 points) Consider the differential equation dy f(t, y), aQ4 (5 points) Consider the differential equation dy = f (t, y), a b, with y(a) = a. dt (i) Derive out the Adams-Moulton Three Step Implicit Method (i.e. (5.38), on page 308, [BF], 10th ed.) (ii) Analyze its stability, and derive out its local truncation error Ti+l (h) . (iii) Give a method of solving this scheme.
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