Μελέτη της συνάρτησης f(x)=ημx
Author: Μαντζώλας

 \frac{ π }{2 } 

π

 \frac{ 3π }{ 2} 

2π

Χαρακτηριστικά Σημεία

O = (4.686536558846842, 2.180511521143832)
c = Circle(O, 1)
a = Line(O, xAxis)
b = Line(O, yAxis)
B = Intersect(c, b, 1)
B' = Intersect(c, b, 2)
A' = Intersect(c, a, 1)
A = Intersect(c, a, 2)
K = Point(c)
ω = Angle(A, O, K)
d = Segment(A', A)
R = Segment(O, K)
f = Segment(B, B')
g = Line(K, d)
h = Line(K, f)
Σ = Intersect(f, g)
H = Intersect(d, h)
i = Segment(Σ, K)
j = Segment(K, H)
ημω = Segment(O, Σ)
M: (ω, sin(ω))
p = CircleArc(O, A, K)
I = Intersect(c, p, 1)
C = Intersect(xAxis, yAxis)
L_6 = (7, 0)
L_7 = (-1, 0)
L_10 = (0, 2)
L_11 = (0, -2)
e = Segment(L_7, L_6)
k = Segment(L_10, L_11)
D = Intersect(k, q)
E = Intersect(k, r)
F = Intersect(q, s)
J = Intersect(e, s)
L = Intersect(e, l)
N = Intersect(e, t)
P = Intersect(e, m)
Q = Intersect(r, m)
a1 = Segment(F, J)
b1 = Segment(P, Q)
n = false
c1 = OrthogonalLine(M, e)
G = Intersect(e, c1)
d1 = Segment(G, M)