Mark:
3/5/7
60
A4273B
A=5
B=6
THREE NUMBERS
13/6
Of three numbers, two are 1/2 and 1/3. What should the third number be so that the average of all three is 1?
15,600
24, 25, 26
SIMPLEST FORM
5
FIVE LITTLE OBJECTS
the vowels
Yitwail:
jung Herr Gauss:
5050 = (100*101)/2
in general, sum of integers from 1 to n is n*(n+1)/2
a bowling ball, perhaps (wheel)
Francis in his most cryptic mode wrote, "I missed the one from Lash..."
For the edification of the dear reader, this refers to the answer, which was a ?'kiss'.

What he and Lash were getting up to is none of my business. :wink:
Rap:
1) 3|n & 5|n and nmod7=4
n=15x 15xmod7=4 equivalent to 1xmod7=4
so x=4 for min &
n=60
2) A273B=52736 and (A,B)=(5,6)
52736/72=7538
3) x3=2 1/6
4) n(n+1)(n+2)=15600
m^3+3n^2+2n-15600=o
using cubic root solver twh are imaginary and the other is 24
so n=25
&
24*25*26=15600
5) 5 1/3-3 1/3 + 5 1/2-2 1/2=2+3=5
6) If I remember right there are five points in a tennis game Sumpin,

Deuce, Add, Love, Game
(What the hell is, ?'Sumpin)
7) Rear Wheels
8) Boobs
The snail lives. It takes 75 minutes for the snail to cross the road and 80 minutes for the roller to get to the snail.
I will have to get back to you with the Aluminum foil result, when I can find the offending file.
In the meanwhile, have a look at these. However, before you do get out into the sun for a bit.
Spike has a large bag of candies, each of which is one of 5 possible different flavors: apple, banana, cherry, Dutch chocolate, and elderberry. Assuming he can fit up to 10 candies in his mouth at once, how many different flavors can he make? Note that 1 apple and 1 banana is the same flavor as 2 apples and 2 bananas (just a larger amount), but that 1 apple and 2 bananas is not the same as 2 apples and 1 banana. Also note that he has more than 10 candies of each flavor.
For a gold star, generalize the number of flavors and how many can be eaten at one time
Waldo is a bit absentminded, and the only way he can remember his own phone number is that if you divide it by its reverse, you get an integer greater than one. What's Waldo's phone number
Rameses wishes to build a great pyramid for his internment. The structure will have a square base and be solidly composed of cubical stone blocks. Each level of the pyramid contains one less block per side as the pyramid rises. Rameses has available an initial work force of 35,000 slaves. Each morning the available labor pool is divided into work crews of 17 slaves each. Any remainder that cannot form a full crew gets the day off but are available the following day.
Each crew can lay one block of the pyramid each day. Unfortunately, the heat of the desert sun causes the death of one member of each crew each day. Work ceases on the project when it can be determined that there will be insufficient slaves available to raise the pyramid one more level. Each stone block measures 3 meters per side.
How many days will it take to construct Rameses' pyramid
How tall will it be
How many of the original slaves survive the construction
For a positive integer n, let P(n) be the product of the nonzero base 10 digits of n. Call n "prodigitious" if P(n) divides n.
What is the maximum number of consecutive prodigititious positive integers n
Hint: the answer is not 12; meditate on numbers ending in a 3, 6, or 9
The three of us made some bets:
First, Waldo won from Molly as much as Waldo had originally.
Next, Molly won from Spike as much as Molly then had left.
Finally, Spike won from Waldo as much as Spike then had left.
We ended up having equal amounts of money.
I started with 50 cents.
Who am I
Given that I*MENSA = ZZZZZZ and that each different letter stands for a different digit, what's Z
ABC + DEF + GHI = JJJ
If different letter represent different digits, and there are no leading zeros, what does J represent