jangyasinniTeacher
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b
Explanation: In a single phase full bridge inverter only odd harmonics are present. i.e.
1,3,5 etc.
Vo = (4Vs/π) sin ωt + (4Vs/3π) sin 3ωt + (4Vs/5π) sin 5ωt
(4Vs/π) = 292 V
ωt = 2 x f x π x t = 2 x 3.14 x 50 x t = 314t.
To find the expression for the load voltage of a single-phase full bridge inverter with an RLC load, we can utilize Fourier series expansion to account for the fundamental frequency and the higher harmonics up to the fifth harmonic.
1. DC Input Voltage (V_dc): 230 V
2. Output Frequency (f): 50 Hz
3. Angular Frequency (ω): ( omega = 2pi f = 2pi times 50 = 100pi ) rad/s
4. Harmonics: The harmonics for a full bridge inverter can be expressed as ( n times f ) where ( n ) is an integer.
The fundamental (first) harmonic and its higher harmonics up to the fifth can be expressed as:
– Voltage waveforms:
– Fundamental (1st harmonic): ( V_1(t) = frac{2V_{dc}}{pi} sin(100pi t) )
– 3rd harmonic: ( V_3(t) = frac{2V_{dc}}{3pi} sin(300pi t) )
– 5th harmonic: ( V_5(t) = frac{2V_{dc}}{5pi} sin(500pi t) )
Overall Load Voltage Expression:
The overall load voltage ( V_{load}(t)