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#1
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I think this will work: BOGO on Crystal light mix (2 for 3.99) and then use coupon from today's paper for (SS) Buy 2 get one free. Coupon only good for up to 3.29, so three boxes for the price of one. |
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#2
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ok so how many do i need to buy sorry i am having a crazy morning and my brain is not working
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#3
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I know me too. Buy 3. At my publics, it will ring up one for 3.99 and one free and then the coupon will subtract 3.29, so you will pay 1.30 each. Have a great Sunday.
Last edited by heidimund; 03-29-2009 at 02:38 PM. Reason: bad math |
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#4
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me too your the best thanks
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#5
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Thanks
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#6
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I dont get it, buy 3? if they are BOGO wouldnt you need to buy 4?
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#7
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wow.......thats great! publix here i come
__________________ "And the turtles of course, all the turtles are free. As turtles, and maybe, all creatures should be." Dr. Seuss |
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#8
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Best thing to do would be to buy 6 ($3.99x3=$11.97) and use 2 B2G1F Q's ($11.97-$6.58=$5.39) and pay $5.39 for all 6.
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#9
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I did it today and it worked just like xfaithx thought it would. About 90 cents a box!
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#10
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Edit: I thought of a reason for the price difference. Maybe because I live in Florida and the individual items don't ring up 1/2 price, I save the full $3.99?
__________________ College student just trying to get by... |
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#11
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i got 8 pack and 4 liters of soda for 8.08 just like getting the crystal light at a dollar a piece and free 4 liters of soda!!!!!!
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#12
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I bought 12 at $3.99, and they were on sale BOGO at Publix. This was my plan: buy 1/3.99, get one free, used B2G1F coupon got 3rd item free Do this 4 times.... Here's how it actually worked out tho: Buy 1/3.99 Get 1 item/free Buy 2nd/3.99 Buy 2nd item/Free Buy 3rd/3.99 get 3rd item/free Buy 4th/3.99 get 4th item/free Buy 5th/3.99 get 5th item/free Buy 6th/3.99 get 6th item/free (Technically, I've bought 6, and got 6 free at this point... but wait, there's more!) Used (4) Buy "2 get one free" coupons, which reduced 4 of the bought prices down by3.29 each. In closing, I paid for (2)3.99, and (4) .70= $10.78 plus tax.....
__________________ It remains true that the greatest injustices proceed from those who pursue excess, not from those who are driven by necessity. Aristotle |
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