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y=tg*32xexp(-x)
Derivada de la función/ exp(-x)/ y=tg*32xexp(-x)

Derivada de y=tg*32xexp(-x)

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

Ha introducido [src] 
           -x
tan(32*x)*e
e−xtan⁡(32x)e^{- x} \tan{\left(32 x \right)} 
tan(32*x)*exp(-x)
Gráfica
02468-8-6-4-2-1010200000000-100000000
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Trazar el gráfico f'(x)
Primera derivada [src] 
/           2      \  -x    -x          
\32 + 32*tan (32*x)/*e   - e  *tan(32*x)
(32tan⁡2(32x)+32)e−x−e−xtan⁡(32x)\left(32 \tan^{2}{\left(32 x \right)} + 32\right) e^{- x} - e^{- x} \tan{\left(32 x \right)}
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Segunda derivada [src] 
/            2              /       2      \                      \  -x
\-64 - 64*tan (32*x) + 2048*\1 + tan (32*x)/*tan(32*x) + tan(32*x)/*e
(2048(tan⁡2(32x)+1)tan⁡(32x)−64tan⁡2(32x)+tan⁡(32x)−64)e−x\left(2048 \left(\tan^{2}{\left(32 x \right)} + 1\right) \tan{\left(32 x \right)} - 64 \tan^{2}{\left(32 x \right)} + \tan{\left(32 x \right)} - 64\right) e^{- x}
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Tercera derivada [src] 
/                       2              /       2      \                   /       2      \ /         2      \\  -x
\96 - tan(32*x) + 96*tan (32*x) - 6144*\1 + tan (32*x)/*tan(32*x) + 65536*\1 + tan (32*x)/*\1 + 3*tan (32*x)//*e
(65536(tan⁡2(32x)+1)(3tan⁡2(32x)+1)−6144(tan⁡2(32x)+1)tan⁡(32x)+96tan⁡2(32x)−tan⁡(32x)+96)e−x\left(65536 \left(\tan^{2}{\left(32 x \right)} + 1\right) \left(3 \tan^{2}{\left(32 x \right)} + 1\right) - 6144 \left(\tan^{2}{\left(32 x \right)} + 1\right) \tan{\left(32 x \right)} + 96 \tan^{2}{\left(32 x \right)} - \tan{\left(32 x \right)} + 96\right) e^{- x}
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Gráfico
Derivada de y=tg*32xexp(-x)
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