Problem #25
Butter's Prime Floor
Let there be functions f(N) = no. of primes x<=N and g(N) = \int_{2}^{N} \frac{dx}{ln(x)}
Find the value of \left \lfloor {g(10^{22})-f(10^{22})} \right \rfloor.
Let there be functions f(N) = no. of primes x<=N and g(N) = \int_{2}^{N} \frac{dx}{ln(x)}
Find the value of \left \lfloor {g(10^{22})-f(10^{22})} \right \rfloor.