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In a transformer, let's say we have:
I1, I2$I_1, I_2$ - currents through the primary and secondary winding
V1, V2$V_1, V_2$ - voltages
N1, N2$N_1, N_2$ - number of turns
F1, F2$F_1, F_2$ - magnetic fluxes through core, produced by the currents I1$I_1$ and I2$I_2$ (they are opposing...)
R$R$ - the reluctance of the core

We have V1/V2 = N1/N2 = I2/I1.
F1=N1I1/R; F2=N2I2/R$$\frac{V_1}{V_2} = \frac{N_1}{N_2} = \frac{I_2}{I_1}.\\ F_1=N_1*\frac{I_1}{R}, \hspace{2mm} F_2=N_2*\frac{I_2}{R}$$
 I think I1$I_1$ and I2$I_2$ are in phase too.
That means F1$F_1$ and F2$F_2$ are practically equal.
How can we have a nonzero resulting flux through the core? F=F1-F2$F=F_1-F_2$
If the flux through the iron core is zero, then the cause that produces V2 $V_2$ (variation of the flux) does not exist, then V2=0$V_2=0$?

[Transformer][1] [1]: https://en.wikipedia.org/wiki/Transformer#/media/File:Transformer3d_col3.svg

In a transformer, let's say we have:
I1, I2 - currents through the primary and secondary winding
V1, V2 - voltages
N1, N2 - number of turns
F1, F2 - magnetic fluxes through core, produced by the currents I1 and I2 (they are opposing...)
R - the reluctance of the core

We have V1/V2 = N1/N2 = I2/I1.
F1=N1I1/R; F2=N2I2/R
 I think I1 and I2 are in phase too.
That means F1 and F2 are practically equal.
How can we have a nonzero resulting flux through the core? F=F1-F2
If the flux through the iron core is zero, then the cause that produces V2 (variation of the flux) does not exist, then V2=0?

[Transformer][1] [1]: https://en.wikipedia.org/wiki/Transformer#/media/File:Transformer3d_col3.svg

In a transformer, let's say we have:
$I_1, I_2$ - currents through the primary and secondary winding
$V_1, V_2$ - voltages
$N_1, N_2$ - number of turns
$F_1, F_2$ - magnetic fluxes through core, produced by the currents $I_1$ and $I_2$ (they are opposing...)
$R$ - the reluctance of the core

We have $$\frac{V_1}{V_2} = \frac{N_1}{N_2} = \frac{I_2}{I_1}.\\ F_1=N_1*\frac{I_1}{R}, \hspace{2mm} F_2=N_2*\frac{I_2}{R}$$ I think $I_1$ and $I_2$ are in phase too.
That means $F_1$ and $F_2$ are practically equal.
How can we have a nonzero resulting flux through the core? $F=F_1-F_2$
If the flux through the iron core is zero, then the cause that produces $V_2$ (variation of the flux) does not exist, then $V_2=0$?

[Transformer][1] [1]: https://en.wikipedia.org/wiki/Transformer#/media/File:Transformer3d_col3.svg

added 123 characters in body; edited title
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Resulting magnetic flux in the core of a tranformertransformer

In a transformer, let's say we have:
I1, I2 - currents through the primary and secondary winding
V1, V2 - voltages
N1, N2 - number of turns
F1, F2 - magnetic fluxes through core, produced by the currents I1 and I2 (they are opposing...)
R - the reluctance of the core

We have V1/V2 = N1/N2 = I2/I1.
F1=N1I1/R; F2=N2I2/R
I think I1 and I2 are in phase too.
That means F1 and F2 are practically equal.
How can we have a nonzero resulting flux through the core? F=F1-F2
If the flux through the iron core is zero, then the cause that produces V2 (variation of the flux) does not exist, then V2=0?

[Transformer][1] [1]: https://en.wikipedia.org/wiki/Transformer#/media/File:Transformer3d_col3.svg

Resulting magnetic flux in the core of a tranformer

In a transformer, let's say we have:
I1, I2 - currents through the primary and secondary winding
V1, V2 - voltages
N1, N2 - number of turns
F1, F2 - magnetic fluxes through core, produced by the currents I1 and I2 (they are opposing...)
R - the reluctance of the core

We have V1/V2 = N1/N2 = I2/I1.
F1=N1I1/R; F2=N2I2/R
I think I1 and I2 are in phase too.
That means F1 and F2 are practically equal.
How can we have a nonzero resulting flux through the core? F=F1-F2

[Transformer][1] [1]: https://en.wikipedia.org/wiki/Transformer#/media/File:Transformer3d_col3.svg

Resulting magnetic flux in the core of a transformer

In a transformer, let's say we have:
I1, I2 - currents through the primary and secondary winding
V1, V2 - voltages
N1, N2 - number of turns
F1, F2 - magnetic fluxes through core, produced by the currents I1 and I2 (they are opposing...)
R - the reluctance of the core

We have V1/V2 = N1/N2 = I2/I1.
F1=N1I1/R; F2=N2I2/R
I think I1 and I2 are in phase too.
That means F1 and F2 are practically equal.
How can we have a nonzero resulting flux through the core? F=F1-F2
If the flux through the iron core is zero, then the cause that produces V2 (variation of the flux) does not exist, then V2=0?

[Transformer][1] [1]: https://en.wikipedia.org/wiki/Transformer#/media/File:Transformer3d_col3.svg

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Resulting magnetic flux in the core of a tranformer

In a transformer, let's say we have:
I1, I2 - currents through the primary and secondary winding
V1, V2 - voltages
N1, N2 - number of turns
F1, F2 - magnetic fluxes through core, produced by the currents I1 and I2 (they are opposing...)
R - the reluctance of the core

We have V1/V2 = N1/N2 = I2/I1.
F1=N1I1/R; F2=N2I2/R
I think I1 and I2 are in phase too.
That means F1 and F2 are practically equal.
How can we have a nonzero resulting flux through the core? F=F1-F2

[Transformer][1] [1]: https://en.wikipedia.org/wiki/Transformer#/media/File:Transformer3d_col3.svg