7Fees under Part 5

#### 7 Fees under Part 5 7 Fees under Part 5 > > (1) The fees payable in connection with matters under Part 5 are as follows— > > > > | Item | Fee payable to Secretary | Fee (in fee units) | > > | 1 | Fee payable by approved training provider for issue of interim certificate certifying the completion of an approved training course (other than an advanced licensee training course) | 0.85 | > > | 2 | Fee payable by approved training provider for issue of interim certificate certifying the completion of an advanced licensee training course | 0.4 | > > | 3 | Fee payable by person for issue of recognised competency card with renewed or additional recognised competency card endorsement | 0.4 | > > | 4 | Fee payable by person for issue of recognised competency card in replacement of a current recognised competency card that the Secretary is satisfied has been lost, stolen or damaged | 0.4 | > > | 4A | Fee payable by person for issue of recognised competency card with an RSA endorsement issued on the basis of an interim certificate certifying the completion of an RSA bridging course or licensee training course | 0.85 | > > | 5 | Fee payable by applicant to become approved training provider of approved training course— | | > > | | (a) for a first approval | 15.3 | > > | | (b) for a second or subsequent approval | 8.44 | > > | 6 | Fee payable by approved training provider for additional approval to provide training course online— | | > > | | (a) for a first approval | 15.3 | > > | | (b) for a second or subsequent approval | 8.44 | > > > (2) A person is exempt from paying the fee described in item 3 of subclause (1) if— > > > > > (a) the renewed recognised competency card endorsement is an RSA endorsement, and > > > > > (b) the RSA endorsement is renewed by the completion of an RSA training course instead of an RSA refresher course. > > > (3) Words and expressions used in this clause have the same meaning as in Part 5. > > **cl 7:** Am 2018 (781), Sch 1 \[1\]; 2019 (317), Sch 1 \[1\]; 2019 (463), Sch 1 \[3\]; 2023 (621), Sch 1\[1\]–\[3\].