On the representation of rational numbers via Euler's totient function

Let $b>1$ be an odd positive integer and k, l ∈ N. In this paper, we show that every positive rational number can be written as φ(m²)/(φ(n²))ᵇ and φ(k(m²-1))/φ(ln²), where m, n∈ N and φ is the Euler's totient function. At the end, some further results are discussed.