EAR vs APR vs Continuous Compounding

Watch the other rates converge as the compounding frequency \(k\) grows

\(1+\text{EAR} = (1+\text{APR}/k)^k \;\to\; e^{r_{cts}}\) as \(k\to\infty\)
8.00%
2
1 (ann)12 (mo)52 (wk)365 (day)
APR (k = 2)
--
EAR (annual)
--
rcts (continuous)
--
Periodic rate APR/k
--