Auctioneers and Agents (Sale of Land) Amendment Act 1987 (NSW)

Case

AUCTIONEERS AND AGENTS (SALE OF LAND)

AMENDMENT ACT 1987 No. 193

NEW SOUTH WALES

TABLE OF PROVISIONS

1.        Short title

2.        Commencement

3.        Amendment of Act No. 28, 1941

AUCTIONEERS AND AGENTS (SALE OF LAND) AMENDMENT

ACT 1987 No. 193

NEW SOUTH WALES

Act No. 193, 1987

An Act to amend the Auctioneers and Agents Act 1941 as a consequence

of the enactment of the Conveyancing (Sale of Land) Amendment Act 1987.

[Assented to 4 December 1987]

Act No. 193

Auctioneers and Agents (Sale of Land) Amendment 1987

The Legislature of New South Wales enacts:

Short title

1.     This Act may be cited as the Auctioneers and Agents (Sale of Land)

Amendment Act 1987.

Commencement

2. This Act commences when the Conveyancing (Sale of Land)

Amendment Act 1987 commences.

Amendment of Act No. 28, 1941

  1. The Auctioneers and Agents Act 1941 is amended by inserting after

section 84 the following section:

Sales of residential property

84AA. (1) If a licensee, expressly or by implication—

(a)

invites an offer to purchase residential property (within the meaning of Division 8 of Part IV of the Conveyancing Act 1919); or

(b) makes an offer to sell any such residential property,

the agent is guilty of an offence unless subsection (2) is complied with

or the invitation or offer is made in prescribed circumstances.

(2) This subsection is complied with only if at each place, and at

all times, at which the offer to purchase may be made, there is available

for inspection by a prospective purchaser—

(a)

a copy of the terms and conditions (other than particulars of the purchaser and purchase price) of the proposed contract for

Auctioneers and Agents (Sale of Land) Amendment 1987

(3) An information for an offence under subsection (1) alleged to have been committed within 12 months after the commencement of this section may not be laid without the consent of the Minister (which shall be presumed to have been given unless the contrary is proved).

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