We present an application of an automatic theorem proving (ATP) in the verification of constructions made with dynamic geometry software (DGS). Given a specification language for geometric constructions, we can use its processor (i.e., a DGS) to deal with syntactic errors (with respect to the underlying language). The processor can also detect semantic errors -- situations when, for a given concrete set of geometrical objects, a construction is not possible. However, dynamic geometry tools don't test if, for a given set of geometrical objects, a construction is geometrically sound, i.e., if it is possible in a general case. Using an ATP, we can do this last step by verifying the geometric construction deductively. We have developed a system for the automatic verification of regular constructions, using our ATP system, GCLCprover, to automatically verify the geometric constructions made with the DGSs GCLC and Eukleides. This gives a real application of ATP in dynamic geometry tools...