Τριγωνομετρικός κύκλος

ω

Τριγωνομετρικοί αριθμοί: εφω,σφω

εφω

σφω

Τριγωνομετρικές συναρτήσεις: f(χ)=εφχ,g(χ)=σφχ

f(χ)=εφχ

g(χ)=σφχ

εφαπτομένη

συνεφαπτομένη

f(χ)=εφχ

g(χ)=σφχ

★ Σπύρος Γιαννακόπουλος

ω_1 = 1.2740903539558606 rad (slider from 0 to 360*°, step 1*°)
Α: (cos(ω_1), sin(ω_1))
Β_1 = Intersect(xAxis, yAxis)
a = Segment(Α, Β_1)
Μ: (ω_1, sin(ω_1) / cos(ω_1))
Δ, Ε = Intersect(c, xAxis)
ω = Angle(Ε, Β_1, Α)
φ = 2.0943951023931953 rad (slider from 0 to 6.283185307179586, step 0.017453292519943295)
Ν: (φ, cot(φ))
Β: (cos(φ), sin(φ))
h = Segment(Β_1, Β)
Θ = (1, 0)
i = Segment(Β_1, Θ)
α = Angle(Θ, Β_1, Β)
j = false
λ = 0.9990009990009991
n = false
q(x) = tan(x)
o = 0.68 (slider from 0 to 1, step 0.01)
r = Function(q, x(Corner[1]), x(Corner[1]) * (1 - o) + x(Corner[2]) * o)
f_1(x) = cot(x)
v = 0.66 (slider from 0 to 1, step 0.01)
g_1 = Function(f_1, x(Corner[1]), x(Corner[1]) * (1 - v) + x(Corner[2]) * v)
k = false
l: k * (¬k)
m: k * (¬k)
p_1: k * (¬k)
z: k * (¬k)
m_1: k * (¬k)
p = false
n_1: k * (¬k)
o_1: k * (¬k)
q_1: k * (¬k)
r_1: k * (¬k)
s_1: k * (¬k)
t_1: k * (¬k)
u_1: k * (¬k)
v_1: k * (¬k)
w_1: k * (¬k)
z_1: k * (¬k)
a_2: k * (¬k)
b_2: k * (¬k)
c_2: k * (¬k)
d_2: k * (¬k)
e_2: k * (¬k)
f_2: k * (¬k)
g_2: k * (¬k)
h_2: k * (¬k)
i_2: k * (¬k)
j_2: k * (¬k)
k_2: k * (¬k)
l_2: k * (¬k)
m_2: k * (¬k)
n_2: k * (¬k)
o_2: k * (¬k)
p_2: k * (¬k)
u = false
w = false
q_2: k * (¬k)
r_2: k * (¬k)
s_2: k * (¬k)
t_2: k * (¬k)
u_2: k * (¬k)
v_2: k * (¬k)
w_2: k * (¬k)
z_2: k * (¬k)
a_3: k * (¬k)
b_3: k * (¬k)
c_3: k * (¬k)
d_3: k * (¬k)
e_3: k * (¬k)
f_3: k * (¬k)
g_3: k * (¬k)
h_3: k * (¬k)
i_3: k * (¬k)
j_3: k * (¬k)
k_3: k * (¬k)
l_3: k * (¬k)
m_3: k * (¬k)
n_3: k * (¬k)
o_3: k * (¬k)
p_3: k * (¬k)
q_3: k * (¬k)
r_3: k * (¬k)
s_3: k * (¬k)
t_3: k * (¬k)
u_3: k * (¬k)
v_3: k * (¬k)
w_3: k * (¬k)
z_3: k * (¬k)
a_4: k * (¬k)
b_4: k * (¬k)
c_4: k * (¬k)
d_4: k * (¬k)
e_4: k * (¬k)
f_4: k * (¬k)
g_4: k * (¬k)
h_4: k * (¬k)
i_4: k * (¬k)
j_4: k * (¬k)
k_4: k * (¬k)
l_4: k * (¬k)
m_4: k * (¬k)
n_4: k * (¬k)
o_4: k * (¬k)
p_4: k * (¬k)
q_4: k * (¬k)
r_4: k * (¬k)
s_4: k * (¬k)
t_4: k * (¬k)
u_4: k * (¬k)
v_4: k * (¬k)
w_4: k * (¬k)
z_4: k * (¬k)
a_5: k * (¬k)
b_5: k * (¬k)
c_5: k * (¬k)
d_5: k * (¬k)
e_5: k * (¬k)
f_5: k * (¬k)
g_5: k * (¬k)
h_5: k * (¬k)
i_5: k * (¬k)
j_5: k * (¬k)
k_5: k * (¬k)
l_5: k * (¬k)
m_5: k * (¬k)
n_5: k * (¬k)
o_5: k * (¬k)
p_5: k * (¬k)
q_5: k * (¬k)
r_5: k * (¬k)
s_5: k * (¬k)
t_5: k * (¬k)
u_5: k * (¬k)
v_5: k * (¬k)
w_5: k * (¬k)
z_5: k * (¬k)
a_6: k * (¬k)
b_6: k * (¬k)
c_6: k * (¬k)
d_6: k * (¬k)
e_6: k * (¬k)
f_6: k * (¬k)
g_6: k * (¬k)
h_6: k * (¬k)
i_6: k * (¬k)
j_6: k * (¬k)
k_6: k * (¬k)
l_6: k * (¬k)
m_6: k * (¬k)
n_6: k * (¬k)
o_6: k * (¬k)
p_6: k * (¬k)
q_6: k * (¬k)
r_6: k * (¬k)
s_6: k * (¬k)
t_6: k * (¬k)
u_6: k * (¬k)
v_6: k * (¬k)
w_6: k * (¬k)
z_6: k * (¬k)
a_7: k * (¬k)
b_7: k * (¬k)
c_7: k * (¬k)
d_7: k * (¬k)
e_7: k * (¬k)
f_7: k * (¬k)
g_7: k * (¬k)
h_7: k * (¬k)
i_7: k * (¬k)
j_7: k * (¬k)
k_7: k * (¬k)
l_7: k * (¬k)
m_7: k * (¬k)
n_7: k * (¬k)
o_7: k * (¬k)
p_7: k * (¬k)
q_7: k * (¬k)
r_7: k * (¬k)
s_7: k * (¬k)
t_7: k * (¬k)
u_7: k * (¬k)
v_7: k * (¬k)
w_7: k * (¬k)
z_7: k * (¬k)
a_8: k * (¬k)
b_8: k * (¬k)
c_8: k * (¬k)
d_8: k * (¬k)
e_8: k * (¬k)
f_8: k * (¬k)
g_8: k * (¬k)
h_8: k * (¬k)
i_8: k * (¬k)
j_8: k * (¬k)
k_8: k * (¬k)
l_8: k * (¬k)
m_8: k * (¬k)
n_8: k * (¬k)
o_8: k * (¬k)
p_8: k * (¬k)
q_8: k * (¬k)
r_8: k * (¬k)
s_8: k * (¬k)
t_8: k * (¬k)
u_8: k * (¬k)
v_8: k * (¬k)
w_8: k * (¬k)
z_8: k * (¬k)
a_9: k * (¬k)
b_9: k * (¬k)
c_9: k * (¬k)
d_9: k * (¬k)
e_9: k * (¬k)
f_9: k * (¬k)
g_9: k * (¬k)
h_9: k * (¬k)
i_9: k * (¬k)
j_9: k * (¬k)
k_9: k * (¬k)
l_9: k * (¬k)
m_9: k * (¬k)
n_9: k * (¬k)
o_9: k * (¬k)
p_9: k * (¬k)
q_9: k * (¬k)
r_9: k * (¬k)
s_9: k * (¬k)
t_9: k * (¬k)
u_9: k * (¬k)
v_9: k * (¬k)
w_9: k * (¬k)
z_9: k * (¬k)
a_{10}: k * (¬k)
b_{10}: k * (¬k)
c_{10}: k * (¬k)
d_{10}: k * (¬k)
e_{10}: k * (¬k)
f_{10}: k * (¬k)
g_{10}: k * (¬k)
h_{10}: k * (¬k)
i_{10}: k * (¬k)
j_{10}: k * (¬k)
k_{10}: k * (¬k)
l_{10}: k * (¬k)
m_{10}: k * (¬k)
n_{10}: k * (¬k)
o_{10}: k * (¬k)
p_{10}: k * (¬k)
q_{10}: k * (¬k)
r_{10}: k * (¬k)
s_{10}: k * (¬k)
t_{10}: k * (¬k)
u_{10}: k * (¬k)
v_{10}: k * (¬k)
w_{10}: k * (¬k)
z_{10}: k * (¬k)
a_{11}: k * (¬k)
b_{11}: k * (¬k)
c_{11}: k * (¬k)
d_{11}: k * (¬k)
e_{11}: k * (¬k)
f_{11}: k * (¬k)
g_{11}: k * (¬k)
h_{11}: k * (¬k)
i_{11}: k * (¬k)
j_{11}: k * (¬k)
k_{11}: k * (¬k)
l_{11}: k * (¬k)
m_{11}: k * (¬k)
n_{11}: k * (¬k)
o_{11}: k * (¬k)
p_{11}: k * (¬k)
q_{11}: k * (¬k)
r_{11}: k * (¬k)
s_{11}: k * (¬k)
t_{11}: k * (¬k)
u_{11}: k * (¬k)
v_{11}: k * (¬k)
w_{11}: k * (¬k)
z_{11}: k * (¬k)
a_{12}: k * (¬k)
b_{12}: k * (¬k)
c_{12}: k * (¬k)
d_{12}: k * (¬k)
e_{12}: k * (¬k)
f_{12}: k * (¬k)
g_{12}: k * (¬k)
h_{12}: k * (¬k)
i_{12}: k * (¬k)
j_{12}: k * (¬k)
k_{12}: k * (¬k)
l_{12}: k * (¬k)
m_{12}: k * (¬k)
n_{12}: k * (¬k)
o_{12}: k * (¬k)
p_{12}: k * (¬k)
q_{12}: k * (¬k)
r_{12}: k * (¬k)
s_{12}: k * (¬k)
t_{12}: k * (¬k)
u_{12}: k * (¬k)
v_{12}: k * (¬k)
w_{12}: k * (¬k)
z_{12}: k * (¬k)
a_{13}: k * (¬k)
b_{13}: k * (¬k)
c_{13}: k * (¬k)
d_{13}: k * (¬k)
e_{13}: k * (¬k)
f_{13}: k * (¬k)
g_{13}: k * (¬k)
h_{13}: k * (¬k)
i_{13}: k * (¬k)
j_{13}: k * (¬k)
k_{13}: k * (¬k)
l_{13}: k * (¬k)
m_{13}: k * (¬k)
n_{13}: k * (¬k)
o_{13}: k * (¬k)
p_{13}: k * (¬k)
q_{13}: k * (¬k)
r_{13}: k * (¬k)
s_{13}: k * (¬k)
t_{13}: k * (¬k)
u_{13}: k * (¬k)
v_{13}: k * (¬k)
w_{13}: k * (¬k)
z_{13}: k * (¬k)
a_{14}: k * (¬k)
b_{14}: k * (¬k)
c_{14}: k * (¬k)
d_{14}: k * (¬k)
e_{14}: k * (¬k)
f_{14}: k * (¬k)
g_{14}: k * (¬k)
h_{14}: k * (¬k)
i_{14}: k * (¬k)
j_{14}: k * (¬k)
k_{14}: k * (¬k)
l_{14}: k * (¬k)
m_{14}: k * (¬k)
n_{14}: k * (¬k)
o_{14}: k * (¬k)
p_{14}: k * (¬k)
q_{14}: k * (¬k)
r_{14}: k * (¬k)
s_{14}: k * (¬k)
t_{14}: k * (¬k)
u_{14}: k * (¬k)
v_{14}: k * (¬k)
w_{14}: k * (¬k)
z_{14}: k * (¬k)
a_{15}: k * (¬k)
b_{15}: k * (¬k)
c_{15}: k * (¬k)
d_{15}: k * (¬k)
e_{15}: k * (¬k)
f_{15}: k * (¬k)
g_{15}: k * (¬k)
h_{15}: k * (¬k)
i_{15}: k * (¬k)
j_{15}: k * (¬k)
k_{15}: k * (¬k)
l_{15}: k * (¬k)
m_{15}: k * (¬k)
n_{15}: k * (¬k)
o_{15}: k * (¬k)
p_{15}: k * (¬k)
q_{15}: k * (¬k)
r_{15}: k * (¬k)
s_{15}: k * (¬k)
t_{15}: k * (¬k)