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A slope field is the graphical representation of a differential equation. It is a graph of short line segments whose slope is determined by evaluating the derivative at the midpoint of the segment.
Slope field can be used to visualize the flow of the solution curves of its corresponding differential equation. At each point of the solution curve, the curve will have the slope indicated in the slope field.
First, consider the book Graphical Methods by Carl Range (based on lectures given in 1909-1910, published in 1912). Starting on p. 134 (numbered as p. 120 in the physical copy) he discusses the graphical solution of first-order Odes.
sums y(t) ode = diff(y, t) == t×y. Ode(t) = diff(y(t), t) == t×y(t) Sol(t) = solve(ode) Sol(t) = C1×exp(t^2/2)
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