study the stability of critical point of oDES: 2 200+ (x² - 2x² - 1) + x=0 and draw the phase portrait.
study the stability of critical point of oDES: 2 200+ (x² - 2x² - 1) + x=0 and draw the phase portrait.
Chapter6: Exponential And Logarithmic Functions
Section: Chapter Questions
Problem 7RE: Does the equation y=2.294e0.654t representcontinuous growth, continuous decay, or neither?Explain.
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
Transcribed Image Text:study the stability of critical point of oDES:
2
200+ (x² - 2x² - 1) + x=0
and draw the phase portrait.
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