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Some new cookies started appearing in The Bakery very recently. |
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| Nov16-06, 05:01 PM | #1 |
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Some new cookies started appearing in The Bakery very recently.
These cookies are in the shape of different letters of the alphabet. The Breadmaster started laying the cookies out to cool, and you observed the letters as he laid them out in this order:
H B N A I E P R O What will be the next three letters he lays out to cool? Can you solve my riddle? |
| Nov16-06, 09:43 PM | #2 |
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No one knows? Ha. I must be a genius.
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| Nov16-06, 10:30 PM | #3 |
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| Nov17-06, 10:35 AM | #4 |
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Some new cookies started appearing in The Bakery very recently.
I didn't think it was THIS hard...
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| Nov22-06, 02:02 PM | #5 |
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Break the letters into three triplets and place the triplets one under the other as follows: H B N A I E P R O The first column is HAPPY, the second is BIRTHDAY, I assume that the third (NEO) are the first three letters of someone's name, but I can't figure out what it is. Is there a typo in the puzzle? The next two letters are PT. |
| Nov23-06, 03:18 PM | #6 |
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happy birthday neopets to be exact so presumably Isolex didn't in fact know the answer to last weeks lenny conundrum.
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| Nov23-06, 11:08 PM | #7 |
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I love how you jump to conclusions. I knew the answer was ptp before I posted it here. Just like I know this weeks' answer is 47. So back off. I just post them here because I like to see other people solve them.
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| Nov23-06, 11:41 PM | #8 |
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Mentor
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| Nov29-06, 07:39 PM | #9 |
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You are confronted with the following formula:
A * [(B + C)(D - E) - F(G*H) ] / J = 10 Knowing that each variable is a unique, single-digit, nonzero number, and that C - B = 1, and H - G = 3, what is the number ABCDEFGHJ, where each letter is a digit? For example, if A = 4, B = 2, and C = 7, ABC would equal 427. |
| Nov30-06, 08:34 AM | #10 |
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| Nov30-06, 01:26 PM | #11 |
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Want to give it a shot Isolex? A, B, C, D, E, F, G, H, and J are digits in the range 1-9. C - B = 1 H - G = 3 A * ((B + C)*(D - E) - F*(G*H)) / J = 10 What are the 3 possible values of ABCDEFGHJ? For those interested, a CORRECT re-statement of the problem is: A, B, C, D, E, F, G, H, and J are digits in the range 1-9. C - B = 1 H - G = 3 A * ((B + C)^(D - E) - F^(G*H)) / J = 10 What is the value of ABCDEFGHJ? DaveE |
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