Simplificación general
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/ 2 \
-cot\-1 + x*cos (3)/
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x*(5 + x)
$$- \frac{\cot{\left(x \cos^{2}{\left(3 \right)} - 1 \right)}}{x \left(x + 5\right)}$$
-cot(-1 + x*cos(3)^2)/(x*(5 + x))
cot(1 - cos(3)^2*x)/(x^2 + 5.0*x)
cot(1 - cos(3)^2*x)/(x^2 + 5.0*x)
/ 2 \
-cot\-1 + x*cos (3)/
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2
x + 5*x
$$- \frac{\cot{\left(x \cos^{2}{\left(3 \right)} - 1 \right)}}{x^{2} + 5 x}$$
/ 2\
| / -3*I 3*I\ |
| |e e | |
-cot|-1 + x*|----- + ----| |
\ \ 2 2 / /
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2
x + 5*x
$$- \frac{\cot{\left(x \left(\frac{e^{- 3 i}}{2} + \frac{e^{3 i}}{2}\right)^{2} - 1 \right)}}{x^{2} + 5 x}$$
-cot(-1 + x*(exp(-3*i)/2 + exp(3*i)/2)^2)/(x^2 + 5*x)
/ 2 \
-cot\-1 + x*cos (3)/
---------------------
x*(5 + x)
$$- \frac{\cot{\left(x \cos^{2}{\left(3 \right)} - 1 \right)}}{x \left(x + 5\right)}$$
-cot(-1 + x*cos(3)^2)/(x*(5 + x))
Unión de expresiones racionales
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/ 2 \
-cot\-1 + x*cos (3)/
---------------------
x*(5 + x)
$$- \frac{\cot{\left(x \cos^{2}{\left(3 \right)} - 1 \right)}}{x \left(x + 5\right)}$$
-cot(-1 + x*cos(3)^2)/(x*(5 + x))
Denominador racional
[src]
/ 2 \
-cot\-1 + x*cos (3)/
---------------------
x*(5 + x)
$$- \frac{\cot{\left(x \cos^{2}{\left(3 \right)} - 1 \right)}}{x \left(x + 5\right)}$$
-cot(-1 + x*cos(3)^2)/(x*(5 + x))
/ 2 \
-cot\-1 + x*cos (3)/
---------------------
2
x + 5*x
$$- \frac{\cot{\left(x \cos^{2}{\left(3 \right)} - 1 \right)}}{x^{2} + 5 x}$$
-cot(-1 + x*cos(3)^2)/(x^2 + 5*x)
Abrimos la expresión
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/ 4 2 6 \
-cot\-1 - 24*x*cos (1) + 9*x*cos (1) + 16*x*cos (1)/
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2
x + 5*x
$$- \frac{\cot{\left(- 24 x \cos^{4}{\left(1 \right)} + 16 x \cos^{6}{\left(1 \right)} + 9 x \cos^{2}{\left(1 \right)} - 1 \right)}}{x^{2} + 5 x}$$
-cot(-1 - 24*x*cos(1)^4 + 9*x*cos(1)^2 + 16*x*cos(1)^6)/(x^2 + 5*x)