Chapter 1: Q1.43E (page 14)
Make up a differential equation that does not possess any real solutions.
Short Answer
The differential equation that has no real solution is the .
Chapter 1: Q1.43E (page 14)
Make up a differential equation that does not possess any real solutions.
The differential equation that has no real solution is the .
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Get started for freeThe functions and have the same domain but are clearly different .See Figures 1.2.12 (a) and 1.2.12(b) respectively. Show that both functions are solutions of the initial-value problem localid="1663838474376" on the interval localid="1663838498842" . Resolve the apparent contradiction between this fact and the last sentence in example 5.
In Problemsand
determine whether the given first-order differential equation is linear in the indicated dependent variable by matching it with the first differential equation given in
.
in
; in
.
In Problems 35–38 the graph of a member of a family of solutions of a second-order differential equation is given. Match the solution curve with at least one pair of the following initial conditions.
FIGURE 1.2.9 Graph for Problem 37
In Problems determine whether the given differential equation is exact.
If it is exact, solve it.
In Problems, determine a region of the xy-plane for which
the given differential equation would have a unique solution whose
graph passes through a point in the region.
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