https://translate.google.com/translate

X MEANING IN OLD GREEK LANGUAGE

Discovery by Rudolf Bosnjak

To comprehend and understand my research work and my research explanations and my drawings you must be sound engineer or electronic engineer not archeologist. Explanations here are totally opposite from science of archeology.

Prava kopiranja ©.  2015. Sva prava pridržana.  Rudolf Bošnjak.         Copyright ©. 2015 All rights reserved.  Rudolf (Boschnjak) Bosnjak.

SERIES RESONANT FREQUENCIES EXPLANATION AS X IN GREEK LANGUAGE

SERIES RESONANT FREQUENCIES EXPLANATION

SERIES RESONANT FREQUENCIES EXPLANATION AS Xa IN GREEK LANGUAGE

Prava kopiranja ©.  2015. Sva prava pridržana.  Rudolf Bošnjak.         Copyright ©. 2015 All rights reserved.  Rudolf (Boschnjak) Bosnjak.

 

 


SERIES CIRCUIT CURRENT at RESONANCE
IN PRESENT ELECTRONIC EXPLANATIONS

The frequency response curve of a series resonance circuit shows that the magnitude of the current is a function of frequency and plotting this onto a graph shows us that the response starts at near to zero, reaches maximum value at the resonance frequency when IMAX = IR and then drops again to nearly zero as ƒ becomes infinite. The result of this is that the magnitudes of the voltages across the inductor, L and the capacitor, C can become many times larger than the supply voltage, even at resonance but as they are equal and at opposition they cancel each other out.

SERIES CIRCUIT CURRENT AT RESONANCE

SERIES CIRCUIT CURRENT at RESONANCE IN PRESENT ELECTRONIC EXPLANATIONS AND WHAT MISSING HERE? MISSING A WIRE LOOP.

As a series resonance circuit only functions on resonant frequency, this type of circuit is also known as an Acceptor Circuit because at resonance, the impedance of the circuit is at its minimum so easily accepts the current whose frequency is equal to its resonant frequency.

You may also notice that as the maximum current through the circuit at resonance is limited only by the value of the resistance (a pure and real value), the source voltage and circuit current must therefore be in phase with each other at this frequency. Then the phase angle between the voltage and current of a series resonance circuit is also a function of frequency for a fixed supply voltage and which is zero at the resonant frequency point when: V, I and VR are all in phase with each other as shown below. Consequently, if the phase angle is zero then the power factor must therefore be unity.

Here I add all missing wire loop bottom and loop top and get something I find in old Greek language as their explanations.

SERIES_CIRCUIT_CURRENT_AT_RESONANCE_LOOPS.jpg (59419 bytes)

AND I GET SERIES CIRCUIT CURRENT at RESONANCE AS LINE COMPLEX CIRCUIT
as is shown IN OLD GREEK LANGUGE AS ELECTRONIC EXPLANATIONS

SERIES CIRCUIT CURRENT AT RESONANCE LOOP IN SERIES LINE

Prava kopiranja ©.  2015. Sva prava pridržana.  Rudolf Bošnjak.         Copyright ©. 2015 All rights reserved.  Rudolf (Boschnjak) Bosnjak.

 

BELOW IS SAME SERIES CIRCUIT CURRENT at RESONANCE AS LINE COMPLEX CIRCUIT

AND IN COMPLETE CIRCLE INSIDE SOMETHING
as is shown IN OLD GREEK LANGUGE AS ELECTRONIC EXPLANATIONS

SERIES_CIRCUIT_CURRENT_AT_RESONANCE_LOOP_TOP_IN_SERIES_LINE_CIRCLE_BOTH.jpg (220990 bytes)

 

 


BANDWIDTH of a SERIES RESONANCE CIRCUIT
IN PRESENT ELECTRONIC EXPLANATIONS

BANDWITH_OF_A_SERIES_RESONACE_CIRCUIT.jpg (27761 bytes)

Insert same values BW, FROM IMAGE ABOVE into IMAGE BELOW IN EACH SERIES RESONANCE CIRCUIT in BOTTOM and TOP...and can comprehend and understand what is KNOWN AND WHAT WAS KNOWLEDGE IN ANCIENT TIME...we acquire in last 100 years. But this knowledge did not come from old Greek culture.

BANDWITH SERIES CIRCUIT CURRENT AT RESONANCE LOOP TOP IN SERIES LINE

If the series RLC circuit is driven by a variable frequency at a constant voltage, then the magnitude of the current, I is proportional to the impedance, Z, therefore at resonance the power absorbed by the circuit must be at its maximum value as P = I2Z.

If we now reduce or increase the frequency until the average power absorbed by the resistor in the series resonance circuit is half that of its maximum value at resonance, we produce two frequency points called the half-power points which are -3dB down from maximum, taking 0dB as the maximum current reference.

These -3dB points give us a current value that is 70.7% of its maximum resonant value which is defined as: 0.5( I2 R ) = (0.707 x I)2 R. Then the point corresponding to the lower frequency at half the power is called the “lower cut-off frequency”, labelled ƒL with the point corresponding to the upper frequency at half power being called the “upper cut-off frequency”, labelled ƒH. The distance between these two points, i.e. ( ƒH – ƒL ) is called the Bandwidth, (BW) and is the range of frequencies over which at least half of the maximum power and current is provided as shown.

Regards Rudolf Bosnjak

Prava kopiranja ©.  2015. Sva prava pridržana.  Rudolf Bošnjak.         Copyright ©. 2015 All rights reserved.  Rudolf (Boschnjak) Bosnjak.

FLAG Map   IP Address MAP