Stormy:
Click, click, click
HOUSE = Up on the housetop, click click click....
XQQS
XQQS = excuses excuses
You are very good.
TTH:
3.1415926 Storm enumerated ?'probably'
Possibly it is...
"It also refers to "Ultimate Tag Warrior 3.1415926""
Not a lot of people know that!
CJ:
"that's the formula to a circle 2*R*pi"
It sure is.
"I'll remember that!"
What! What!
Etc, "Try, no mention of Bradford
which is a sectioned off district in Haverhell"
Come now it does have; an uphill capacity of 9600 skiers per hour on three triple chair lifts, two T-bars, and three rope tows servicing thirteen trails. That's the kind of hell I like.
Thoh, "When I go to my local Pita Pit....I like getting the most for my buck....so when they offer 10 sauces...I take a squirt of each."
Spoken like a true Simpson (Bart)! Possibly Homer.
Mark:
3.1415926 Storm enumerated piously
Pi is approximately 3.14159...
F=MA, Storm said forcefully.
Force equals mass times acceleration.
SUBWAY
Subs: 17 * 2 * 6 * 2^13 * 10 = 16,711,680
Wraps: (17 + 3) * 2^13 * 10 = 1,638,400
Total = 18,350,080
There are indeed 18,350,080 different sandwiches. You could dine 5 nights a week for 70,577 years and not eat the same sandwich twice!
The total number of different sandwiches can be computed by multiplying the number of basic sandwiches times the number of toppings times the number of sauces.
To compute the number of basic sandwiches, compute the number of subs and the number of wraps separately and then add them together. The number of subs = 17 x 2 x 6 = 204 (17 is the number of subs listed in the menu, 2 is for six-inch or twelve-inch, 6 is the number of bread choices). The number of wraps is 17 + 3 = 20 (17 is the number of six-inch subs that can be ordered as wraps, 3 is for the three additional wraps listed). So, the total number of basic sandwiches is 204 + 20 = 224.
To figure the number of ways that the toppings can be selected, you must consider every possible combination of toppings and add them together. You must add together the following:
the number of ways in which 1 topping can be selected (13)
the number of ways in which 2 toppings can be selected (78)
the number of ways in which 3 toppings can be selected (286)
the number of ways in which 4 toppings can be selected (715)
the number of ways in which 5 toppings can be selected (1287)
the number of ways in which 6 toppings can be selected (1716)
the number of ways in which 7 toppings can be selected (1716)
the number of ways in which 8 toppings can be selected (1287)
the number of ways in which 9 toppings can be selected (715)
the number of ways in which 10 toppings can be selected (286)
the number of ways in which 11 toppings can be selected (78)
the number of ways in which 12 toppings can be selected (13)
the number of ways in which 13 toppings can be selected (1)
the number of ways in which no topping can be selected (1)
The sum is 8,192 different ways!
The number of choices for sauces is ten (any one of the nine sauces or none of them).
Therefore, the total number of different sandwiches is 224 x 8,192 x 10 = 18,350,080.
If you can choose any number of sauces:
Subs: 17 * 2 * 6 * 2^13 * 2^9 = 855,638,016
Wraps: (17 + 3) * 2^13 * 2^9 = 83,886,080
Total = 939,524,096
WOW! Unbelievable.
Ms. Ette
James: March 2, 1998
Carrie: April 18, 2000
Kate: May 28, 2004
Jackson: June 29, 2004
Just when I thought there might be at least one unsolved puzzle left for posterity, Mark proves me wrong again.
To solve the logic problem:
1. The names were given in the puzzle.
2. You can determine the four days of their births from clues 5, 7, and 8.
3. You can determine the four months in which they were born from clues 2, 6, and 10.
4. You can determine the years in which they were born from clues 4, 9, and 11.
Once you have determined this information, you can set up a table and solve. Here is a table used to eliminate the other possibilities:
Code:
Name 1st
(oldest) 2nd 3rd 4th Jan Feb Mar Apr May Jun 2 18 28 29 1998 2000 2004
Kate X X O X X X X X O X X X O X X X O
Jackson X X X O X X X X X O X X X O X X O
James O X X X X X O X X X O X X X O X X
Carrie X O X X X X X O X X X O X X X O X
What six-digit number gets its digits reversed when it is multiplied by four
Toronto
JJ
ZZ
V
V
V
V
V
V
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