birt code 128

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birt code 128

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birt code 128

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Note that, although different variables appear in the preceding differential equations, both equations 59 and 510 can be rearranged to appear in the same general form, as follows: a2 d 2 x(t) dx(t) + a1 + a0 x(t) = F (t) dt 2 dt (511)

where the general variable x(t) represents either the series current of the circuit of Figure 57 or the capacitor voltage By analogy with equation 57, we call equation 511 a second-order ordinary differential equation with constant coef cients As the number of energy-storage elements in a circuit increases, one can therefore

birt code 128

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To test a Console application with some arguments, you have two options: you can compile and run it from the command prompt, or set the Command-Line Arguments option in Visual Studio and run it right in the development environment. For the first option, open the Command window by selecting the Windows Start menu Run option. From there, type the cmd command (see Figure 7-1).

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expect that higher-order differential equations will result Computer aids are often employed to solve differential equations of higher order; some of these software packages are speci cally targeted at the solution of the equations that result from the analysis of electrical circuits (eg, Electronics WorkbenchTM )

Known Quantities: R1 = 10 k ; R2 = 50 Find: The differential equation in iL (t)

Assumptions: None Analysis: Apply KCL at the top node (nodal analysis) to write the rst circuit equation

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Note that the top node voltage is the capacitor voltage, vC dvC vS vC iL = 0 C R1 dt Now, we need a second equation to complete the description of the circuit, since the circuit contains two energy storage elements (second-order circuit) We can obtain a second equation in the capacitor voltage, vC , by applying KVL to the mesh on the right-hand side: diL R 2 iL = 0 dt diL + R 2 iL vC = L dt Next, we can substitute the above expression for vC into the rst equation, to obtain a second-order differential equation, shown below vC L R2 L diL d vs iL C R1 R1 dt R1 dt L diL + R2 iL iL = 0 dt

Note The Windows operating system is not case-sensitive in most cases. So, commands such as cmd or

Rearranging the equation we can obtain the standard form similar to equation 511: R1 CL d 2 iL diL + (R1 + R2 ) iL = vS + (R1 R2 C + L) dt 2 dt

86 59

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birt code 128

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voltage as an independent variable; either energy storage variable is an acceptable choice You might wish to try obtaining a second-order equation in vC as an exercise In this case, you would want to substitute an expression for iL in the rst equation into the second equation in vC

First-order systems occur very frequently in nature: any system that has the ability to store energy in one form and to dissipate the energy stored is a rst-order

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birt code 128

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