The Oaks Course Golf Package for 4
Item Number: 136
Time Left: CLOSED
Description
Location: The Oaks Course, in historic Covington, Georgia, just east of Atlanta off of I-20, 2 minutes from Exit 88
Are you on your way to the Masters this spring? Are you visiting family or friends in Atlanta soon? Do you live in the Atlanta area and need a great idea for a "stay-cation?" Enjoy a round of 18 holes for up to four people on the scenic Champion Bermuda grass greens of The OaksCourse. The first 9 holes were originally designed by golf legend Bobby Jones in 1933, and golfers continue to brag about the superior condition of the course today.
Take your best shot at completing the par 71, 6,577-yard full course from the Black Championship tees, or take it easier and tackle the 4,799 yards from the Gold tees.
The package includes one round for up to four players, cart(s) included (valued at $180), as well as a bucket of driving range balls for each player (valued at $16) and lunch for up to four people at Putters (valued at $50).
Special Notes:
No blackout dates. Entire package must be used in one visit. Reservation recommended. Expires 2/25/2018.
Special Instructions
Local Winning Bidder may pick up at OLPH School on Wednesday, March 1, between 8 AM and 4 PM or Thursday, March 2, between 4 and 7 PM. Other times may be arranged by calling the school office at 423-622-1481.
If shipping is needed, bidder is responsible for Shipping and Handling fee, which will be added to the winning bid amount. Items will be shipped via the United States Postal Service and billed at standard industry rates. For resources on shipping costs check: http://www.usps.com/prices/parcel-post-prices.htm
At the close of the online bidding for this item, the top bid will become the starting bid on a physical bid sheet at the live event. IF YOU HAVE PLACED A PROXY BID, IT WILL NOT CARRY OVER OR BE REPRESENTED DURING THE EVENT. If you are very interested in this item but do not plan to attend the event, we highly recommend that you go ahead and place YOUR MAXIMUM as a straight bid.