Tipologio

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   (  )     Α ΛΥΚΕΙΟΥ ln   x  e    S  21  (  1)    0  2 |  | x

     0

i  z1, 2  2

Μαθηματικό

f ( x )  y  f 1 ( y )  x 



Tυπολόγιο  f ( x )dx   f ( x )dx

1 (ln x )  x



      |  |  |  | |    ||  |  |  |

f ( x )  0

Γ ΛΥΚΕΙΟΥ lim (f ( x )  g ( x ))  lim f ( x )  lim g ( x )

xx0

xx0

Β ΛΥΚΕΙΟΥ

 f ( x )dx    f ( x )dx

xx 0

 1x  1y  1   2 x   2 y   2 Κώστας Κουτσοβασίλης


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