Equation 1: η1 = ηM2 sin(ωM2t). Equation 2: (dη2)/dt =- ((AcUc) /A2) Equation 3: dUc / dt = g (η2 - η1)/LC From the three above equation it is possible to make an second order differential equation for UC on the form U''C = + aUc = f(t) Show that it is possible to make the equation and determine a and f(t) in the above equation
Equation 1: η1 = ηM2 sin(ωM2t). Equation 2: (dη2)/dt =- ((AcUc) /A2) Equation 3: dUc / dt = g (η2 - η1)/LC From the three above equation it is possible to make an second order differential equation for UC on the form U''C = + aUc = f(t) Show that it is possible to make the equation and determine a and f(t) in the above equation
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Equation 1: η1 = ηM2 sin(ωM2t).
Equation 2: (dη2)/dt =- ((AcUc) /A2)
Equation 3: dUc / dt = g (η2 - η1)/LC
From the three above equation it is possible to make an second order differential equation for UC on the form U''C = + aUc = f(t)
Show that it is possible to make the equation and determine a and f(t) in the above equation
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