Sommaire
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Texte de la légende
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fa.h
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/* ---------------------------------- */
/* save as fa.h */
/* ---------------------------------- */
double a_n(
double n)
{
return( (1.)/factorial(n) );
}
char a_neq[] = "(1)/(n)!";
/* ---------------------------------- */
double a_npls1(
double n)
{
return( (1.)/factorial(n+1) );
}
char a_npls1eq[] = "(1)/(n+1)!";
/* ---------------------------------- */
/* ---------------------------------- */
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fb.h
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/* ---------------------------------- */
/* save as fb.h */
/* ---------------------------------- */
double a_n(
double n)
{
return( (pow(n,n))/factorial(n) );
}
char a_neq[] = " (n**n) /(n)!";
/* ---------------------------------- */
double a_npls1(
double n)
{
return( (pow(n+1,n+1))/factorial(n+1) );
}
char a_npls1eq[] = "(n+1)**(n+1))/(n+1)!";
/* ---------------------------------- */
/* ---------------------------------- */
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fc.h
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/* ---------------------------------- */
/* save as fc.h */
/* ---------------------------------- */
double a_n(
double n)
{
return( factorial(n)/(pow(n,n)) );
}
char a_neq[] = " (n)!/(n**n)";
/* ---------------------------------- */
double a_npls1(
double n)
{
return( factorial(n+1)/(pow(n+1,n+1)) );
}
char a_npls1eq[] = "(n+1)!/(n+1)**(n+1))";
/* ---------------------------------- */
/* ---------------------------------- */
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fd.h
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/* ---------------------------------- */
/* save as fd.h */
/* ---------------------------------- */
double a_n(
double n)
{
return( 1./(3.*n+2.) );
}
char a_neq[] = "1/(3*n+2)";
/* ---------------------------------- */
double a_npls1(
double n)
{
return( 1./(3.*(n+1.)+2.) );
}
char a_npls1eq[] = "1/(3*(n+1)+2))";
/* ---------------------------------- */
/* ---------------------------------- */
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