  We present the first numerical solution that corresponds to a pair of
Cho-Maison monopole and antimonopole (MAP) in the SU(2)$\times$U(1)
Weinberg-Salam (WS) theory. The monopoles are finitely separated, while each
pole carries magnetic charge $\pm 4\pi/e$. The positive pole is situated in the
upper hemisphere, whereas the negative pole is in the lower hemisphere. The
Cho-Maison MAP was investigated for a range of Weinberg angle,
$0.4675\leq\tan\theta_W\leq10$, and Higgs self-coupling,
$0\leq\beta\leq1.7704$. Magnetic dipole moment ($\mu_m$) and pole separation
($d_z$) of the numerical solutions are calculated and analyzed. Total energy of
the system, however, is infinite due to point singularities at the locations of
monopoles.
