f(x)=

Escribe la expresión de f(x)

Función inversa

Punto sobre función

Recta tangente y pendiente

Derivada de  f(x)

f(x)

derivada funcion inversa

Aleja

Acerca

f^{-1}(x)

f(x)

\left( f^{-1}  \right) '(x)

f'(x)

f(x) = x^(3) + 3
h = Line((0, 0), (1, 1))
E = Point(g)
E' = Mirror(E, h)
E2 = Corner(2)
M2: (x(E2), 0)
E1 = Corner(1)
M1: (x(E1), 0)
CasillaDeEntrada1 = Textfield(f)
texto5: "f^{-1}(x)=" + (LaTeX[g]) + ""
p(x) = f'(x)
q(x) = g'(x)
texto4: "f'(x)=" + (LaTeX[p]) + ""
i = true
j = true
k: false
l = false
texto8: "f(x)=" + (LaTeX[f]) + ""
texto6: "\left(f^{-1}   \right)' (x)=" + (LaTeX[q]) + ""
c = true
d = false
P: E'
P' = Mirror(P, h)
t_1 = Tangent(P, f)
t_2 = Tangent(P', g)
m = Slope(t_1)
m' = Slope(t_2)
a: (m * m')
texto3: "m·m'=" + a + ""
texto1: "m= " + m + ""
texto2: "m'= " + m' + ""
m1 = OrthogonalLine(P, xAxis)
B = Intersect(p, m1)
r = OrthogonalLine(P', xAxis)
C = Intersect(q, r, (4.5, 0.2543809427896293))
D = Intersect(xAxis, r)
s = Segment(D, C)
t = Segment(P, P')