RSA Private Exponent Is it possible to calculate the private exponent when only the RSA public key (e;N) = (9292162750094637473537; 13029506445953503759481) is given?
Yes, since $N=p
\times q$, so we have $13029506445953503759481 = 109217267039×119298960679$,
also the private and public exponent $e$ and $d$ are related by the equation $ed\equiv1\text{ mod }\phi(N)\equiv1\text{ mod }((109217267039-1)×(119298960679-1)) $.
You should then be able to find $d$, the private exponent.