Euler Phi Function of 2 times Odd Prime

Theorem
Let $n \in \Z_{>0}$ be a semiprime of the form $2 p$, where $p$ is an odd prime.

Let $\phi \left({n}\right)$ denote the Euler $\phi$ function.

Then:
 * $\phi \left({n}\right) = p - 1$

Proof
By definition $n$ is a semiprime.

As $p$ is an odd prime, $n$ is not square.

Thus from Euler Phi Function of Non-Square Semiprime:


 * $\phi \left({n}\right) = \left({2 - 1}\right) \left({p - 1}\right)$

Hence the result.