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Charged axially symmetric solution of the coupled gravitational andelectromagnetic fields in the tetrad theory of gravitation is derived. Themetric associated with this solution is an axially symmetric metric which ischaracterized by three parameters ``$ $the gravitational mass $M$, the chargeparameter $Q$ and the rotation parameter $a$". The parallel vector fields andthe electromagnetic vector potential are axially symmetric. We calculate thetotal exterior energy. The energy-momentum complex given by M{\o}ller in theframework of the Weitzenb$\ddot{o}$ck geometry ``$ ${\it characterized byvanishing the curvature tensor constructed from the connection of thisgeometry}" has been used. This energy-momentum complex is considered as abetter definition for calculation of energy and momentum than those of generalrelativity theory. The energy contained in a sphere is found to be consistentwith pervious results which is shared by its interior and exterior. Switchingoff the charge parameter, one finds that no energy is shared by the exterior ofthe charged axially symmetric solution. The components of the momentum densityare also calculated and used to evaluate the angular momentum distribution. Wefound no angular momentum contributes to the exterior of the charged axiallysymmetric solution if zero charge parameter is used.Comment: LaTex file, 16 pages. accepted for publication in Modern physics  letter

CHARGED AXIALLY SYMMETRIC SOLUTION, ENERGY AND ANGULAR MOMENTUM IN TETRAD THEORY OF GRAVITATION