Let y = (x) and dy/dx = 3 + 2y , with y(0) = 0. Construct a
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Let y = ƒ(x) and dy/dx = 3 + 2y , with y(0) = 0. Construct a table for xi and yi like the one in Section 10.3, Example 2, for [0, 1], with h = 0.2. Then graph the polygonal approximation of the graph of y = ƒ(x).
Section 10.3, Example 2
Use Euler’s method to solve dy/dx = 3y + (1/2)ex, with y(0) = 5, for [0, 1], using 10 subintervals.
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Therefore y1 4035 dy ...View the full answer
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