Simplificación general
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-17 + 4*x
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__________________
/ 2
2*\/ 30 - 17*x + 2*x
$$\frac{4 x - 17}{2 \sqrt{2 x^{2} - 17 x + 30}}$$
(-17 + 4*x)/(2*sqrt(30 - 17*x + 2*x^2))
((6.0 - x)*(5.0 - 2.0*x))^0.5*(-8.5 + 2.0*x)/((6.0 - x)*(5.0 - 2.0*x))
((6.0 - x)*(5.0 - 2.0*x))^0.5*(-8.5 + 2.0*x)/((6.0 - x)*(5.0 - 2.0*x))
Denominador racional
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___________________
\/ (5 - 2*x)*(6 - x) *(-17 + 4*x)
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2*(5 - 2*x)*(6 - x)
$$\frac{\sqrt{\left(5 - 2 x\right) \left(6 - x\right)} \left(4 x - 17\right)}{2 \left(5 - 2 x\right) \left(6 - x\right)}$$
sqrt((5 - 2*x)*(6 - x))*(-17 + 4*x)/(2*(5 - 2*x)*(6 - x))
Unión de expresiones racionales
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___________________
\/ (5 - 2*x)*(6 - x) *(-17 + 4*x)
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2*(5 - 2*x)*(6 - x)
$$\frac{\sqrt{\left(5 - 2 x\right) \left(6 - x\right)} \left(4 x - 17\right)}{2 \left(5 - 2 x\right) \left(6 - x\right)}$$
sqrt((5 - 2*x)*(6 - x))*(-17 + 4*x)/(2*(5 - 2*x)*(6 - x))
_____________________
\/ (-6 + x)*(-5 + 2*x) *(-17 + 4*x)
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2*(-6 + x)*(-5 + 2*x)
$$\frac{\sqrt{\left(x - 6\right) \left(2 x - 5\right)} \left(4 x - 17\right)}{2 \left(x - 6\right) \left(2 x - 5\right)}$$
sqrt((-6 + x)*(-5 + 2*x))*(-17 + 4*x)/(2*(-6 + x)*(-5 + 2*x))
-17 + 4*x
-----------------------
__________________
/ 2
2*\/ 30 - 17*x + 2*x
$$\frac{4 x - 17}{2 \sqrt{2 x^{2} - 17 x + 30}}$$
(-17 + 4*x)/(2*sqrt(30 - 17*x + 2*x^2))
Abrimos la expresión
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-17/2 + 2*x
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_________ _______
\/ 5 - 2*x *\/ 6 - x
$$\frac{2 x - \frac{17}{2}}{\sqrt{5 - 2 x} \sqrt{6 - x}}$$
(-17/2 + 2*x)/(sqrt(5 - 2*x)*sqrt(6 - x))