Όριο συνάρτησης
Author: Σπύρος Γιαννακόπουλος
Date: 13 Οκτώβριος 2013

To\,\lim_{ x \to 2 }f(χ)\,δεν\,υπάρχει

Όριο συνάρτησης

★ Σπύρος Γιαννακόπουλος

a = 1.59 (slider from 1.59 to 2, step 0.0010)
M: (a, a^(2))
D = (2, 4)
c_1 = OrthogonalLine(M, b_1)
E = Intersect(b_1, c_1)
u = Vector(M, E)
b = OrthogonalLine(M, xAxis)
F: (a, 0)
d = Segment(M, F)
e = Segment(M, E)
c = 2 (slider from 2 to 3.41, step 0.0010)
N: (c, sin(c))
g = OrthogonalLine(N, xAxis)
i = OrthogonalLine(D, b_1)
Β = Intersect(i, b_1)
Δ = Intersect(xAxis, g)
k_1 = Segment(N, Δ)
Ζ = Point(xAxis)
f = If(-1 < x < 2, x^(2), If[2 ≤ x < 7, sin(x)])
Γ = Point(f)
Ε = Point(f)
Η = Point(f)
v = Vector(D, Β)
h = OrthogonalLine(Γ, b_1)
Θ = Intersect(h, b_1)
w = Vector(Γ, Θ)
j = OrthogonalLine(N, b_1)
Ι = Intersect(b_1, yAxis)
Κ = Intersect(j, b_1)
l = Vector(N, Κ)
m = Segment(N, Κ)
n = Vector(Η, Κ)
Λ = Point(b_1)
p = Vector(Λ, E)
Α = Point(xAxis)
Μ = (2, 0)
r = Segment(D, Μ)
κείμενο2: "\lim_{ x \to 2^+ }f(χ)=" + (LaTeX[sin(c)]) + ""
Ν = Point(f)
Ξ = Point(f)
Ο = (-1, 1)
Π = (7, 0.6569865987187891)
k = false
Σ = Point(xAxis)
z = Vector(Σ, Δ)
q = Vector(Ξ, F)
κείμενο1: "\lim_{ x \to 2^- }f(χ)=" + (LaTeX[a^(2)]) + ""