f '

Comprobar mínimo

x

2 - x

\sqrt{x^2+0.2^2}

f(x) = sqrt(x^(2) + 0.2^(2)) / 4 + (2 - x) / 10
A = Extremum(f, 0, 2)
Refugio = Intersect(xAxis, yAxis)
C = Point(xAxis)
a = Line((0, 0.2), (1, 0.2))
polígono1, c, d, e, g = Polygon((-10, 0.2), (10, 0.2), (10, 0), (-10, 0))
Grupo: C + (0, 0.2)
b = Segment(C, Grupo)
h = Segment(Refugio, C)
E = Point(h)
k = Segment(E, Grupo)
i = Segment(Refugio, E)
j: k / 4 + i / 10
B: (2 - x(E), f(2 - x(E)))
f'(x) = f'(x)
D = Root(f', 0, 2)
l = Segment(A, D)
m = false
u = Vector(E - (0, 0.1), C - (0, 0.1))
v = Vector(C - (0, 0.1), E - (0, 0.1))
w = Vector(Refugio - (0, 0.1), E - (0, 0.1))
n = Vector(E - (0, 0.1), Refugio - (0, 0.1))
F = Midpoint(k)
texto3 = LaTeX(f, true, true)
texto1: "Distancia por recorrer: " + (i + k) + " km
Tiempo: " + (y(B)) + " h"