  On extending the Standard Model (SM) Lagrangian, through a non-linear
Born-Infeld (BI) hypercharge term with a parameter $\beta$ (of dimensions of
[mass]$^2$), a finite energy monopole solution was claimed by Arunasalam and
Kobakhidze [1]. We report on a new class of solutions within this framework
which was missed in the earlier analysis. This new class was discovered on
performing consistent analytic asymptotic analyses of the nonlinear
differential equations describing the model; the shooting method used in
numerical solutions to boundary value problems for ordinary differential
equations is replaced in our approach by a method which uses diagonal Pad\'e
approximants. Our work uses the ansatz proposed by Cho and Maison to generate a
static and spherically symmetric monopole with finite energy and differs from
that used in the solution of [1]. Estimates of the total energy of the monopole
are given, and detection prospects at colliders are briefly discussed.
