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(x^xtan(2x-1))
Derivada de la función/ (2x-1)/ (x^xtan(2x-1))

Derivada de (x^xtan(2x-1))

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

Gráfico:

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Definida a trozos:

Solución

Ha introducido [src] 
 x             
x *tan(2*x - 1)
xxtan⁡(2x−1)x^{x} \tan{\left(2 x - 1 \right)} 
x^x*tan(2*x - 1)
Gráfica
02468-8-6-4-2-1010200000000000-100000000000
Trazar el gráfico f(x)
Trazar el gráfico f'(x)
Primera derivada [src] 
 x /         2         \    x                          
x *\2 + 2*tan (2*x - 1)/ + x *(1 + log(x))*tan(2*x - 1)
xx(log⁡(x)+1)tan⁡(2x−1)+xx(2tan⁡2(2x−1)+2)x^{x} \left(\log{\left(x \right)} + 1\right) \tan{\left(2 x - 1 \right)} + x^{x} \left(2 \tan^{2}{\left(2 x - 1 \right)} + 2\right)
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Segunda derivada [src] 
 x //1               2\                   /       2          \                  /       2          \              \
x *||- + (1 + log(x)) |*tan(-1 + 2*x) + 4*\1 + tan (-1 + 2*x)/*(1 + log(x)) + 8*\1 + tan (-1 + 2*x)/*tan(-1 + 2*x)|
   \\x                /                                                                                           /
xx(((log⁡(x)+1)2+1x)tan⁡(2x−1)+4(log⁡(x)+1)(tan⁡2(2x−1)+1)+8(tan⁡2(2x−1)+1)tan⁡(2x−1))x^{x} \left(\left(\left(\log{\left(x \right)} + 1\right)^{2} + \frac{1}{x}\right) \tan{\left(2 x - 1 \right)} + 4 \left(\log{\left(x \right)} + 1\right) \left(\tan^{2}{\left(2 x - 1 \right)} + 1\right) + 8 \left(\tan^{2}{\left(2 x - 1 \right)} + 1\right) \tan{\left(2 x - 1 \right)}\right)
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Tercera derivada [src] 
 x //            3   1    3*(1 + log(x))\                   /       2          \ /1               2\      /       2          \ /         2          \      /       2          \                           \
x *||(1 + log(x))  - -- + --------------|*tan(-1 + 2*x) + 6*\1 + tan (-1 + 2*x)/*|- + (1 + log(x)) | + 16*\1 + tan (-1 + 2*x)/*\1 + 3*tan (-1 + 2*x)/ + 24*\1 + tan (-1 + 2*x)/*(1 + log(x))*tan(-1 + 2*x)|
   ||                 2         x       |                                        \x                /                                                                                                      |
   \\                x                  /                                                                                                                                                                 /
xx(6((log⁡(x)+1)2+1x)(tan⁡2(2x−1)+1)+24(log⁡(x)+1)(tan⁡2(2x−1)+1)tan⁡(2x−1)+16(tan⁡2(2x−1)+1)(3tan⁡2(2x−1)+1)+((log⁡(x)+1)3+3(log⁡(x)+1)x−1x2)tan⁡(2x−1))x^{x} \left(6 \left(\left(\log{\left(x \right)} + 1\right)^{2} + \frac{1}{x}\right) \left(\tan^{2}{\left(2 x - 1 \right)} + 1\right) + 24 \left(\log{\left(x \right)} + 1\right) \left(\tan^{2}{\left(2 x - 1 \right)} + 1\right) \tan{\left(2 x - 1 \right)} + 16 \left(\tan^{2}{\left(2 x - 1 \right)} + 1\right) \left(3 \tan^{2}{\left(2 x - 1 \right)} + 1\right) + \left(\left(\log{\left(x \right)} + 1\right)^{3} + \frac{3 \left(\log{\left(x \right)} + 1\right)}{x} - \frac{1}{x^{2}}\right) \tan{\left(2 x - 1 \right)}\right)
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Gráfico
Derivada de (x^xtan(2x-1))
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