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Derivada de la función/ coshx/ sinhx/ y=sin/ y=sinhx(coshx-x)

Derivada de y=sinhx(coshx-x)

Función f() - derivada -er orden en el punto
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Solución

Ha introducido [src] 
sin(h)*x*(cosh(x) - x)
xsin⁡(h)(−x+cosh⁡(x))x \sin{\left(h \right)} \left(- x + \cosh{\left(x \right)}\right) 
(sin(h)*x)*(cosh(x) - x)
Primera derivada [src] 
(cosh(x) - x)*sin(h) + x*(-1 + sinh(x))*sin(h)
x(sinh⁡(x)−1)sin⁡(h)+(−x+cosh⁡(x))sin⁡(h)x \left(\sinh{\left(x \right)} - 1\right) \sin{\left(h \right)} + \left(- x + \cosh{\left(x \right)}\right) \sin{\left(h \right)}
Simplificar
Segunda derivada [src] 
(-2 + 2*sinh(x) + x*cosh(x))*sin(h)
(xcosh⁡(x)+2sinh⁡(x)−2)sin⁡(h)\left(x \cosh{\left(x \right)} + 2 \sinh{\left(x \right)} - 2\right) \sin{\left(h \right)}
Simplificar
Tercera derivada [src] 
(3*cosh(x) + x*sinh(x))*sin(h)
(xsinh⁡(x)+3cosh⁡(x))sin⁡(h)\left(x \sinh{\left(x \right)} + 3 \cosh{\left(x \right)}\right) \sin{\left(h \right)}
Simplificar
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