Sr Examen
Otras calculadoras:
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- Límite de la función:
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Límite de 1/(1-x)-3/(1-x^3)
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Límite de sin(3*x)/(2*x)
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Límite de (1-2*x)^(1/x)
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Límite de (6+x^2-5*x)/(-9+x^2)
- Derivada de:
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x^(1/3)
- Integral de d{x}:
- x^(1/3)
- Gráfico de la función y =:
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x^(1/3)
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Expresiones idénticas
- x^(uno / tres)
- x en el grado (1 dividir por 3)
- x en el grado (uno dividir por tres)
- x(1/3)
- x1/3
- x^1/3
- x^(1 dividir por 3)
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Expresiones semejantes
- (-1+x^(1/3))/(-1+sqrt(x))
- (-8+x)/(-2+x^(1/3))
- (-1+x^(1/3))/(-1+x)
- (-3+sqrt(1-x))/(2+x^(1/3))
- log(x)/x^(1/3)
- (-1+x^(1/3))/(-1+x^(1/4))
- x^(1/3)*log(x)
- (-1+sqrt(x))/(-1+x^(1/3))
- (-1+x^(1/4))/(-1+x^(1/3))
- (-8+sqrt(x))/(-4+x^(1/3))
- (1+3*x)/(x^(1/3)+7*x)
- (-2+x^(1/3))/(-8+x)
- (-1+(1+x^(1/3))^(1/3))/x
- (1+x)^(1/3)-x^(1/3)
- (3+2*x)/(x+x^(1/3))
- (1-sqrt(x))/(1-x^(1/3))
- (3+x^2-4*x)/(-1+x^(1/3))
- (-64+x^2)/(-32+16*x^(1/3))
- (1-x^(1/3))/(1-x^(1/5))
- x^(1/3)/(1+x)^(1/3)
- -1+x^(1/3)
- (4+x)^4/x^(1/3)
- (x^3+x*sin(x))/(x+x^(1/3))
- (-27+x)/(-3+x^(1/3))
- (-1+x^2)/(1+x^(1/3))
- -3/2+x^(1/3)+sqrt(1-x)
- 3*x^(1/3)
- (1+3*x)/(x^(1/3)+5*x)
- (x^(1/3)-2^(1/3))/(-2+x)
- (x^(1/3)-x^(1/5))/(-1+x^2)
- x^(1/3)*log(x)^2
- (-2+x^(1/3))/(-64+x)
- (-4+x^(1/3))/(-8+sqrt(x))
- ((h+x)^(1/3)-x^(1/3))/h
- (-3+x^(1/3))/(-27+x)
- (5+x)/x^(1/3)
- (-729+x^2)/(3+x^(1/3))
- x^(1/3)/sqrt(2+x^5)
- e^(sqrt(x))/x^(1/3)
- x^(1/3)-2^(1/3)/(-4+x)
- -5+2*x^(1/3)
- (x^2+x^3+4*x^(1/3))^2
- x^2+x^(1/3)+sin(x)
- -1+(1+x^(1/3))^(1/3)
- cos(x)/log(1+x^(1/3))
- x^(1/3)*log(x)*sin(x)
- x^(1/3)/(-8+x)
- x^(1/3)/(1+x)^(1/4)
- x^3+x*sin(x)/(x+x^(1/3))
- -1+x^(1/3)-1/x
- acot(x^(1/3))
- (-1+x^(1/3))/(-1+x^3)
- (x^2-x^(1/3))/x^2
- sqrt(x)+x^(1/3)
- log(1+x^(1/3))/x
- x^(-1/(-1+x))*(-1+x^(1/3))
- x^(-1/5)+6/x^(1/3)
- (x^(1/3)+cos(pi*x))/(1-x)
- -3+x^(1/3)
- (-x+log(x^(1/3)))*log(x)
- (-8+x^(1/3))/(-512+x)
- 2*x^(3/2)+3/(x^2+x^(1/3))
- log(1+x^(1/3))^3/x
- (x+x^(1/3))/(x^(1/3)-x)
- log(x)*log(x^(1/3)-x)
- 6*x^(1/3)+3*x^(4/3)/4
- (-1+x^(1/3))/sqrt(x)
- -3/2+t^21+x^(1/3)-x
- (-2+x^(1/3))/(-4+sqrt(x))
- sqrt(x)-x^(1/3)
- (2+x^3-x^4)/(5+x^(1/3))
- x^(1/3)+(1+x)^(1/3)
- -2+x-8/x^(1/3)
- (-3+x)/(x^(1/3)*(4+x^2))
- (-1+x^(1/3))/(-1+x^(1/9))
- (2+3*x)/(x^(1/3)+5*x)
- 6+11*x^(1/3)/6
- (-1+(1+x^(1/3))^(1/3))/x^4
- (c+x)^(1/3)-x^(1/3)/c
- (1-7*x^(1/3))^(4*x^2)
- e^x*x^(1/3)
- 2+x^(1/3)+2*x^2+x/6
- x^(1/3)-1/(-1+sqrt(x))
- (-1+x^(1/3))/x^(1/3)
- -3*log(x)/x^(1/3)
- 8/(3*x^(1/3))
- 3-3/x^(1/3)
- -3/x^(1/3)
- e^(-1/(x-x^3))*x^(1/3)
- 2*x/((1+x^(1/3))*(2+x)^2)
- x^(1/3)*(4+3*x)
- (-2+x^4)^(1/3)/x^(1/3)
- 3*x^(1/3)*log(x)
- (-5+x)/x^(1/3)
- e^x/(1+x^(1/3))
- -1+(35+x)^2/x^(1/3)
- log(x^(1/3))^4/y^(4/3)
- 6*x^(1/3)*(1+x)^(1/3)/5
- cos(x)*log(1+x)/x^(1/3)
- x^(1/3)*acot(x^(1/3))
Límite de la función x^(1/3)
Solución
Método de l'Hopital
En el caso de esta función, no tiene sentido aplicar el Método de l'Hopital, ya que no existe la indeterminación tipo 0/0 or oo/oo
Gráfica
A la izquierda y a la derecha
[src]
3 ___ lim \/ x x->0+
$$\lim_{x \to 0^+} \sqrt[3]{x}$$
0
$$0$$
= 0.0555063693091029
3 ___ lim \/ x x->0-
$$\lim_{x \to 0^-} \sqrt[3]{x}$$
0
$$0$$
= (0.0278569420779937 + 0.0484751078800523j)
= (0.0278569420779937 + 0.0484751078800523j)
Otros límites con x→0, -oo, +oo, 1
$$\lim_{x \to 0^-} \sqrt[3]{x} = 0$$
Más detalles con x→0 a la izquierda
$$\lim_{x \to 0^+} \sqrt[3]{x} = 0$$
$$\lim_{x \to \infty} \sqrt[3]{x} = \infty$$
Más detalles con x→oo
$$\lim_{x \to 1^-} \sqrt[3]{x} = 1$$
Más detalles con x→1 a la izquierda
$$\lim_{x \to 1^+} \sqrt[3]{x} = 1$$
Más detalles con x→1 a la derecha
$$\lim_{x \to -\infty} \sqrt[3]{x} = \infty \sqrt[3]{-1}$$
Más detalles con x→-oo
Más detalles con x→0 a la izquierda
$$\lim_{x \to 0^+} \sqrt[3]{x} = 0$$
$$\lim_{x \to \infty} \sqrt[3]{x} = \infty$$
Más detalles con x→oo
$$\lim_{x \to 1^-} \sqrt[3]{x} = 1$$
Más detalles con x→1 a la izquierda
$$\lim_{x \to 1^+} \sqrt[3]{x} = 1$$
Más detalles con x→1 a la derecha
$$\lim_{x \to -\infty} \sqrt[3]{x} = \infty \sqrt[3]{-1}$$
Más detalles con x→-oo
Gráfico