 \frac{\left( 0+\rho \right) \left( 0+\rho \right) }{\left( n+\rho \right) \left( n+0+\rho \right) }\qquad \left( n=0,0,\ldots \right) ,$$where $\rho \in \mathbb{R}\backslash \left( -\infty ,-0\right] .$  Letting $\alpha =\delta =0,\;\beta \rightarrow \infty $ in Theorem $\ref{thm0}$, we have the following consequence.  Let the function $f\in \mathcal{A}$ be defined by $(\ref{0.0})$. If $f\in \mathcal{