Simplificación general
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/ 2\
| 2 / 2 \ |
-\x + \h - x/ /
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2 _________
/ 2 \ / 2 2
\h - x/ *\/ h - x
$$- \frac{x^{2} + \left(h^{2} - x\right)^{2}}{\left(h^{2} - x\right)^{2} \sqrt{h^{2} - x^{2}}}$$
-(x^2 + (h^2 - x)^2)/((h^2 - x)^2*sqrt(h^2 - x^2))
(h^2 - x^2)^(-0.5)*(-1.0 - x^2/(h^2 - x)^2)
(h^2 - x^2)^(-0.5)*(-1.0 - x^2/(h^2 - x)^2)
/ 4 2 2\
-\h + 2*x - 2*x*h /
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2
__________________ / 2\
\/ -(h + x)*(x - h) *\x - h /
$$- \frac{h^{4} - 2 h^{2} x + 2 x^{2}}{\sqrt{- \left(- h + x\right) \left(h + x\right)} \left(- h^{2} + x\right)^{2}}$$
-(h^4 + 2*x^2 - 2*x*h^2)/(sqrt(-(h + x)*(x - h))*(x - h^2)^2)
Unión de expresiones racionales
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2
2 / 2 \
- x - \h - x/
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2 _________
/ 2 \ / 2 2
\h - x/ *\/ h - x
$$\frac{- x^{2} - \left(h^{2} - x\right)^{2}}{\left(h^{2} - x\right)^{2} \sqrt{h^{2} - x^{2}}}$$
(-x^2 - (h^2 - x)^2)/((h^2 - x)^2*sqrt(h^2 - x^2))
Denominador racional
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_________ 2 _________
2 / 2 2 / 2 \ / 2 2
- x *\/ h - x - \h - x/ *\/ h - x
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2
/ 2 \ / 2 2\
\h - x/ *\h - x /
$$\frac{- x^{2} \sqrt{h^{2} - x^{2}} - \left(h^{2} - x\right)^{2} \sqrt{h^{2} - x^{2}}}{\left(h^{2} - x\right)^{2} \left(h^{2} - x^{2}\right)}$$
(-x^2*sqrt(h^2 - x^2) - (h^2 - x)^2*sqrt(h^2 - x^2))/((h^2 - x)^2*(h^2 - x^2))
/ 4 2 2\
-\h + 2*x - 2*x*h /
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_________ _________ _________
4 / 2 2 2 / 2 2 2 / 2 2
h *\/ h - x + x *\/ h - x - 2*x*h *\/ h - x
$$- \frac{h^{4} - 2 h^{2} x + 2 x^{2}}{h^{4} \sqrt{h^{2} - x^{2}} - 2 h^{2} x \sqrt{h^{2} - x^{2}} + x^{2} \sqrt{h^{2} - x^{2}}}$$
-(h^4 + 2*x^2 - 2*x*h^2)/(h^4*sqrt(h^2 - x^2) + x^2*sqrt(h^2 - x^2) - 2*x*h^2*sqrt(h^2 - x^2))