Diagramma vettoriale dinamico del  trasformatore.
Author: RDF

By RDF

 K_{N}=\frac{N_{1}}{N_{2}}=\frac{4}{3} 

Diagramma\,\,vettoriale\,\,dinamico\,\,del\,\,trasformatore.

e...

fattore\,\,di\,\,carico

\alpha =\frac{I_{2}}{I_{2n}}

\,Regolare\,\,i\,\, cursori\,\,per\,\,cambiare:

angolo\,\, ψ2

\psi _{2} =\arctan \left( \frac{X_{2\,tot}}{R_{2\,tot}} \right) 

A = Intersect(xAxis, yAxis)
C = Point(yAxis)
E2 = Vector(A, C)
D = Point(xAxis)
Φ = Vector(A, D)
E = Point(yAxis)
E1 = Vector(A, E)
F = (0.23, 0.06)
I0 = Vector(A, F)
α = 1 (slider from 0.01 to 1, step 0.01)
ψ2 = 36 (slider from -90 to 90, step 0.1)
G: (-α sin(ψ2 * 3.141592653589793 / 180), -α cos(ψ2 * 3.141592653589793 / 180))
B: -3 G / 4
I12 = Vector(A, B)
a = Line(B, I0)
b = Line(F, I12)
H = Intersect(a, b)
I1 = Vector(A, H)
c = Segment(B, H)
d = Segment(F, H)
e = Line(E, I1)
I = Point(e)
R1I = Vector(E, I)
f = OrthogonalLine(I, I1)
J = Point(f)
X1I = Vector(I, J)
V1 = Vector(A, J)
g = Line(A, I12)
I2 = Vector(A, G)
h = OrthogonalLine(C, I2)
K = (0.5618268032825907, -0.529875973064397)
L: K + (α cos(ψ2 * 3.14 / 180) / 2.5, 0)
M: L - (0, α sin(ψ2 * 3.14 / 180) / 2.5)
Y2tot = Vector(K, M)
G2tot = Vector(K, L)
B2tot = Vector(L, M)
X2I2_1 = OrthogonalLine(C, I2)
R2I2_1 = Point(X2I2_1)
j = Line(R2I2_1, I2)
O = Point(j)
V2 = Vector(A, O)
R2I2 = Vector(O, R2I2_1)
X2I2 = Vector(R2I2_1, C)
N = Point(E2)
P = Point(I2)
ψ = Angle(I2, E2)