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(3,38-3,43)^2+(3,45-3,43)^2+(3,40-3,43)^2+(3,47-3,43)^2

Suma de la serie (3,38-3,43)^2+(3,45-3,43)^2+(3,40-3,43)^2+(3,47-3,43)^2



=

Solución

Ha introducido [src]
  4                                                              
____                                                             
\   `                                                            
 \    /           2             2               2              2\
  \   |/169   343\    /69   343\    /       343\    /347   343\ |
  /   ||--- - ---|  + |-- - ---|  + |17/5 - ---|  + |--- - ---| |
 /    \\ 50   100/    \20   100/    \       100/    \100   100/ /
/___,                                                            
n = 1                                                            
$$\sum_{n=1}^{4} \left(\left(- \frac{343}{100} + \frac{347}{100}\right)^{2} + \left(\left(- \frac{343}{100} + \frac{17}{5}\right)^{2} + \left(\left(- \frac{343}{100} + \frac{69}{20}\right)^{2} + \left(- \frac{343}{100} + \frac{169}{50}\right)^{2}\right)\right)\right)$$
Sum((169/50 - 343/100)^2 + (69/20 - 343/100)^2 + (17/5 - 343/100)^2 + (347/100 - 343/100)^2, (n, 1, 4))
Velocidad de la convergencia de la serie
Respuesta [src]
 27 
----
1250
$$\frac{27}{1250}$$
27/1250
Respuesta numérica [src]
0.0216000000000000000000000000000
0.0216000000000000000000000000000
Gráfico
Suma de la serie (3,38-3,43)^2+(3,45-3,43)^2+(3,40-3,43)^2+(3,47-3,43)^2

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