Simplificación general
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3
___ b
\/ a + -------- - a*b
2
(a + b)
$$\sqrt{a} - a b + \frac{b^{3}}{\left(a + b\right)^{2}}$$
sqrt(a) + b^3/(a + b)^2 - a*b
a^0.5 + b^3/(a + b)^2 - a*b
a^0.5 + b^3/(a + b)^2 - a*b
/ 5/2 3 3 3 ___ 2 3/2 2 2\
-\- a - b + a*b + b*a - \/ a *b - 2*b*a + 2*a *b /
-------------------------------------------------------------
2
(a + b)
$$- \frac{- a^{\frac{5}{2}} - 2 a^{\frac{3}{2}} b - \sqrt{a} b^{2} + a^{3} b + 2 a^{2} b^{2} + a b^{3} - b^{3}}{\left(a + b\right)^{2}}$$
-(-a^(5/2) - b^3 + a*b^3 + b*a^3 - sqrt(a)*b^2 - 2*b*a^(3/2) + 2*a^2*b^2)/(a + b)^2
Compilar la expresión
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3
___ b
\/ a + -------- - a*b
2
(a + b)
$$\sqrt{a} - a b + \frac{b^{3}}{\left(a + b\right)^{2}}$$
sqrt(a) + b^3/(a + b)^2 - a*b
5/2 3 ___ 2 3/2
a + b + \/ a *b + 2*b*a
------------------------------- - a*b
2 2
a + b + 2*a*b
$$- a b + \frac{a^{\frac{5}{2}} + 2 a^{\frac{3}{2}} b + \sqrt{a} b^{2} + b^{3}}{a^{2} + 2 a b + b^{2}}$$
(a^(5/2) + b^3 + sqrt(a)*b^2 + 2*b*a^(3/2))/(a^2 + b^2 + 2*a*b) - a*b
Parte trigonométrica
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3
___ b
\/ a + -------- - a*b
2
(a + b)
$$\sqrt{a} - a b + \frac{b^{3}}{\left(a + b\right)^{2}}$$
sqrt(a) + b^3/(a + b)^2 - a*b
3
___ b
\/ a + -------- - a*b
2
(a + b)
$$\sqrt{a} - a b + \frac{b^{3}}{\left(a + b\right)^{2}}$$
sqrt(a) + b^3/(a + b)^2 - a*b
Unión de expresiones racionales
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3 2 / ___ \
b + (a + b) *\\/ a - a*b/
---------------------------
2
(a + b)
$$\frac{b^{3} + \left(\sqrt{a} - a b\right) \left(a + b\right)^{2}}{\left(a + b\right)^{2}}$$
(b^3 + (a + b)^2*(sqrt(a) - a*b))/(a + b)^2
Denominador racional
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3 2 / ___ \
b + (a + b) *\\/ a - a*b/
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2
(a + b)
$$\frac{b^{3} + \left(\sqrt{a} - a b\right) \left(a + b\right)^{2}}{\left(a + b\right)^{2}}$$
(b^3 + (a + b)^2*(sqrt(a) - a*b))/(a + b)^2