bgm1961
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bgm1961 added an answer to a question I stumbled upon this logic problem
Missing dollar puzzles like these have had a damaging effect on me for the past 40 years! Damn them! This same puzzle messed with my mind at an younger age. And so to this day, I can't produce a math or logic solution without second and tripleguessing myself! Doesn't matter if I arrive at the correct solution in the first couple of seconds, nor if the answer is staring me right in the face, I still reexamine my answer with an air of selfdoubt... all because of this stupid puzzle that shattered my confidence all those years ago!

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bgm1961 added an answer to a question The Bank Job

bgm1961 added an answer to a question Making Ice
Hmmm... you made it clear that we're working with a small freezer capable of holding only seven trays, but...

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bgm1961 added an answer to a question Making Ice
vigmeister's solutions is probably the one you're looking for. But alternatively you could get right down to business by:

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bgm1961 added an answer to a question New Switching Problem
While Bob and Charles are maximizing their strategy against each other, Alec is getting screwed!

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bgm1961 added an answer to a question Execution Table
I agree with Time  the intuitive and easy part of the answer is that the smartest person will choose
But calculating how to arrive at that answer vice using intuition will have to wait till after breakfast!

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bgm1961 added an answer to a question Two wrongs might be OK?
OK, got it! (I think)

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bgm1961 added an answer to a question Two wrongs might be OK?

bgm1961 added an answer to a question bonanova v Phase v BMAD
Got the same answer as the others,
Except I used slightly different math:
bonanova ran at 70% of Bmad's speed.
Phase ran at 80% of bonanova's speed.
.70 x .80 = .56
100 meters x .56 =

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bgm1961 added an answer to a question Kindergarten project
Another way of tackling the problem requires challenging the wording of the puzzle. Nothing in the wording specifies the formation of the circle. I.e., are the circles DISCS or RINGS? Answers provided thus far assume the circles are to be shaped as discs. But if they can be rings, then only one sheet of paper is needed.
If the "circles" can be rings, here's how it can be done with one sheet of paper. Rather obvious but I like to spell things out anyway:

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bgm1961 added an answer to a question Kindergarten project
I guess I/we are missing something obvious, then. Because from strictly an area calculation, at least three sheets of paper are needed.
The combined area of 10 circles with a 2.5" radius is 196.25 sq in. The combined area of TWO 8.5 x 11 sheets of paper is 187 sq in. So no matter how many arcs you divide each circle in order to maximize the coverage of a piece of paper, you'll need AT LEAST three sheets of paper to meet the area requirements alone. As I mentioned In my earlier post, the project can be completed with three sheets of paper.

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bgm1961 added an answer to a question Kindergarten project
Assuming you can tape the sheets together, the answer is:

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