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sin((n^2+3)/(n^3+2))^2

  • How to use it?

  • Sum of series:
  • 1/(n*ln(n)) 1/(n*ln(n))
  • sin((n^2+3)/(n^3+2))^2 sin((n^2+3)/(n^3+2))^2
  • ln(1/n+2) ln(1/n+2)
  • log((k+1)/(k+2)) log((k+1)/(k+2))

  • Identical expressions

  • sin((n^ two + three)/(n^ three + two))^ two
  • sinus of ((n squared plus 3) divide by (n cubed plus 2)) squared
  • sinus of ((n to the power of two plus three) divide by (n to the power of three plus two)) to the power of two
  • sin((n2+3)/(n3+2))2
  • sinn2+3/n3+22
  • sin((n²+3)/(n³+2))²
  • sin((n to the power of 2+3)/(n to the power of 3+2)) to the power of 2
  • sinn^2+3/n^3+2^2
  • sin((n^2+3) divide by (n^3+2))^2

  • Similar expressions

  • sin((n^2+3)/(n^3-2))^2
  • sin((n^2-3)/(n^3+2))^2
Sum of series/ sin((n^2+3)/(n^3+2))^2

Sum of series sin((n^2+3)/(n^3+2))^2


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The solution

You have entered [src] 
  oo              
____              
\   `             
 \        / 2    \
  \      2|n  + 3|
   )  sin |------|
  /       | 3    |
 /        \n  + 2/
/___,             
n = 1
$$\sum_{n=1}^{\infty} \sin^{2}{\left(\frac{n^{2} + 3}{n^{3} + 2} \right)}$$ 
Sum(sin((n^2 + 3)/(n^3 + 2))^2, (n, 1, oo))
The rate of convergence of the power series
The graph
Sum of series sin((n^2+3)/(n^3+2))^2

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