PROBLEM 24 - 0586: A free harmonic oscillator (FHO) is a system whose behavior can be described by a second- order, linear differential equation of the form: = -Ay(t) (1) where A is a positive...


PROBLEM 24 - 0586:<br>A free harmonic oscillator (FHO) is<br>a system whose behavior<br>can be described by a second-<br>order, linear differential<br>equation of the form:<br>= -Ay(t)<br>(1)<br>where A is a positive constant.<br>Two FHO systems are a<br>spring-mass system and an LC<br>electric circuit:<br>Y=dy/dt<br>y(t)<br>Spring- x-<br>FHO<br>V<br>displacement =velocit<br>q-charge in<br>coulombs<br>mass<br>LC<br>i<br>circuit<br>=curren<br>in<br>ampere<br>Given the initial conditions y(0) =<br>%3D<br>Yo and y(0) = Zo , write a<br>FORTRAN program that uses the<br>modified Euler method to<br>simulate this system from t = 0 to t<br>%3D<br>= tf .<br>LINEAR SPRING<br>OF STIFFNESS K<br>C<br>INDUCTOR<br>CAPACITOR<br>(HENRYS)<br>1 IM MASS<br>(FARADS)<br>

Extracted text: PROBLEM 24 - 0586: A free harmonic oscillator (FHO) is a system whose behavior can be described by a second- order, linear differential equation of the form: = -Ay(t) (1) where A is a positive constant. Two FHO systems are a spring-mass system and an LC electric circuit: Y=dy/dt y(t) Spring- x- FHO V displacement =velocit q-charge in coulombs mass LC i circuit =curren in ampere Given the initial conditions y(0) = %3D Yo and y(0) = Zo , write a FORTRAN program that uses the modified Euler method to simulate this system from t = 0 to t %3D = tf . LINEAR SPRING OF STIFFNESS K C INDUCTOR CAPACITOR (HENRYS) 1 IM MASS (FARADS)

Jun 09, 2022
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