Series RLC circuits consist of a resistance, a capacitance and an inductance connected in series across an alternating supply.
Calculate
Inductive Reactance, XL.,Capacitive Reactance, XC, Circuit Impedance, Z, phase angle α.
and the resonance frequency, fr in a RLC circuit.
In a series RLC circuit there becomes a frequency point were the inductive reactance of the inductor becomes equal in value to the capacitive reactance of the capacitor. In other words, XL = XC. The point at which this occurs is called the Resonant Frequency point, ( ƒr ) of the circuit, and as we are analysing a series RLC circuit this resonance frequency produces a Series Resonance.
Series Resonance circuits are one of the most important circuits used electrical and electronic circuits. They can be found in various forms such as in AC mains filters, noise filters and also in radio and television tuning circuits producing a very selective tuning circuit for the receiving of the different frequency channels. Consider the simple series RLC circuit below.
formula:
Inductive reactance, XL
Capacitive reactance, XC
Circuit Impedance, Z.
The phase angle α
The resonant frequency, ƒr
Creating android Application:
In design of android application, the output to be saved in label, refer below block for creating calculated output for above formula as applied..
The Input value to be varied by using slider control and default thump position also marked in the properties.
Screen Example 1:
Screen Example 2:
Screen Example 3:
Screen Example 4:
Screen Example 5:
Main Page
First Iniatialize the Components and adding the slider for adjusting the value, refer below blocks.
The below blocks for the calculation for Inductive Reactance, XL.,Capacitive Reactance, XC, Circuit Impedance, Z, phase angle α. and the resonance frequency, fr.
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