Mister Exam

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  • Sum of series:
  • 3i
  • n^(1/n) n^(1/n)
  • (5^n-4^n)/20^n (5^n-4^n)/20^n
  • 1/ 1/
  • Identical expressions

  • ln^ five (one -2n)/(one -2n)
  • ln to the power of 5(1 minus 2n) divide by (1 minus 2n)
  • ln to the power of five (one minus 2n) divide by (one minus 2n)
  • ln5(1-2n)/(1-2n)
  • ln51-2n/1-2n
  • ln⁵(1-2n)/(1-2n)
  • ln^51-2n/1-2n
  • ln^5(1-2n) divide by (1-2n)
  • Similar expressions

  • ln^5(1-2n)/(1+2n)
  • ln^5(1+2n)/(1-2n)

Sum of series ln^5(1-2n)/(1-2n)



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The solution

You have entered [src]
  oo               
____               
\   `              
 \       5         
  \   log (1 - 2*n)
  /   -------------
 /       1 - 2*n   
/___,              
n = 1              
$$\sum_{n=1}^{\infty} \frac{\log{\left(1 - 2 n \right)}^{5}}{1 - 2 n}$$
Sum(log(1 - 2*n)^5/(1 - 2*n), (n, 1, oo))

    Examples of finding the sum of a series