When solving a differential equation undamped harmonic oscillator, how do you sketch the phase portrait given an initial condition. specifically I'm having issues finding out what the max value for y(t) is and the max value for v(t)
(d^2x)/(dt^2)-10 dx/dt +34x=0
Explain clearly with how you could use the differential equation to model an undamped oscillator.
I am looking for a confirmation on starting my Problem...
We have a Driven Simple Harmonic Oscillator that is undamped.
The Undamped Oscillator For problems 1-8, find the simple harmonic motion described by the initial value problem
Suppose you want to find an equation for a curve that passes through the point(1, 2) and whose slope at any point (x, y) is 2x^3/y .
Consider the differential equation dy/dx=(1+y)/x, where x cannot = 0 a.) On the axes provided, sketch a slope field for the given differential equation at t
Consider the differential equation dy/dx=(1+y)/x, where x cannot = 0
a.) On the axes provided, sketch a slope field for the given differential equation at
The following diﬀerential equation describes a periodically forced, harmonic (undamped) oscillator:
x¨ + ω0^2 x = A cos ωt, where ω0, A and ω are po
I need to solve a PDE (Heat equation) where the initial condition is a constant, T_i.
What is the next step for this construction
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How would you answer this question: Con que frecuencia vas al parque?