- #1
Cooler
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can anyone give me the working examples of current expressions of series RLC circuit using ramp voltage by Laplace transforms. thanks
R=15, L= 0.4H, C=12uF ...voltage 5v
R=15, L= 0.4H, C=12uF ...voltage 5v
Cooler said:i stuck on the 1/s^2 [r + sL + 1/sC] ...do we need multiply all inside the bracket by s^2?
Cooler said:i don't get the fraction decomposition...
when i multiplied inside the bracket it gives me...(15s^2 + 0.4s^3 + 83.333x10^3 s) is this correct and what to do next?
An RLC circuit is a type of electrical circuit that consists of a resistor (R), an inductor (L), and a capacitor (C). These components are connected in series or parallel and interact with each other to control the flow of electrical current.
A Laplace transform is a mathematical tool used to convert a function of time into a function of complex frequency. It is commonly used in electrical engineering to analyze and solve problems involving circuits, signals, and systems.
A 5V ramp voltage is a type of input signal that increases linearly with time. When applied to an RLC circuit, it causes the current and voltage to change in a predictable manner, depending on the values of the R, L, and C components.
Laplace transforms allow for the simplification of complex differential equations, making it easier to analyze the behavior of RLC circuits. They also provide a more intuitive understanding of the circuit's response to various input signals.
RLC circuits are commonly used in electronic devices and systems, such as radios, televisions, and computers. By studying working examples with a 5V ramp voltage, scientists and engineers can better understand the behavior and performance of these circuits and apply that knowledge to design and improve real-world applications.