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| Math puzzle has me puzzled!! | 29 Nov 2008 03:10 GMT | 2 |
From "Teaching Mathematics: A Sourcebook of Aids, Activities, and Strategies" (page 28), the following pattern puzzle is presented (and note that the asterisk is not given its normal meaning of multiplication and the arrow siglum does not necessarily mean equal
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| Stuck on simple circle geometry problem.. Please help! | 27 Nov 2008 13:37 GMT | 2 |
I am an engineering student with a simple geometric relationship question I was hoping someone might be able to assist with. I've made a dodgy sketch of it available at: http://img162.imageshack.us/my.php?image=dryergeometryproblemyb8.jpg
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| Triangle Horizon | 26 Nov 2008 15:12 GMT | 2 |
Considering the sides a, b, c of an arbitrary triangle as coordinates of a point in the 3D space, determine the region in 3D space that represents all possible triangles. Best regards, Avni
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| Orthocentric Tetrahedron | 25 Nov 2008 13:26 GMT | 2 |
Let a, b, c, d, e, f be the sides of an orthocentric tetrahedron, such that d is opposite to a, e to b, f to c, and d = sqrt((2*b^2+2*c^2-a^2)/3) , e = sqrt((2*c^2+2*a^2-b^2)/3) , f = sqrt((2*a^2+2*b^2-c^2)/3) .
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| Breaking news: zero = infinity. All maths to be abandoned. | 25 Nov 2008 11:20 GMT | 7 |
You are familiar with the proof that Sigma (1/x(x+1)) from 1 to infinity equals 1, by writing 1/x(x+1) as 1/x - 1/(x+1) so we have Sigma (1/x - 1/(x+1)) = 1/1 + 1/2 + 1/3+... - (1/2 + 1/3+...) and all but the first term cancels so we have it equal to 1.
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| Social Engineering | 24 Nov 2008 04:41 GMT | 8 |
Here's a problem with roots in my middle school math teacher past. Imagine a school with m students in each grade level, where each grade level is divided into n classes.
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| Randomness of ten digits | 21 Nov 2008 01:34 GMT | 17 |
The ten digits 0-9 can be arranged 3 628 800 differet ways without repeating any digit.per set of ten. These are not equally random.. Compare 0-1-2-3-4-5-6-7-8-9- with 0-9-1-8-2-7-3-6-4-5 and look at the gaps.
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| Instructor solutions manual to Design of Machinery (3rd Ed., Norton) | 20 Nov 2008 12:37 GMT | 2 |
Do you suffer from a tough class? Are you looking for instructor solutions manual to do your homework? Just send me email with its name and edition and I may be able to help you in low price! It is my list, however if you don't find it here don't give up because it is only a
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| Pure Poker | 16 Nov 2008 17:32 GMT | 2 |
Consider the following simple abstraction of the game of Poker. There are two players. At the start of the game, each player puts one chip into the pot. The dealer deals each player a random real number chosen from the interval [0, 1], using the uniform distribution. You can
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| Randomness of Latin Squares | 13 Nov 2008 22:51 GMT | 1 |
In my previous post about a 10x10 matrix I asked how to construct a 'random' matrix and was a sked for my definition of random. I now might have an idea about measuring its randomness. Start with a random line of all ten digits and then repeat them on the
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| Random 10x10 matrix | 13 Nov 2008 15:59 GMT | 19 |
An ordered 10x10 matrix with all digits is easy to generate with paper and pencil by starting with the line 0-1-2-3-4-5-6-78-8-9 and then shifting this line one step to write the next 1-2-3-4-5-6-7-8-9-0 and so on till all 10x10 lines and verticals have been drawn so that all
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| How many pairs? | 09 Nov 2008 21:40 GMT | 33 |
There has been an animated discussion at rec.gambling.lottery about how many sets of five pairs can be generated from ten digits in an urn if you draw two at a time without replacement, so that each set has all ten digits.
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| Learn MATH online - video tutorials, e-worksheet and much more..... | 07 Nov 2008 14:10 GMT | 1 |
Check out this useful website for Math, you can download e-worksheets or can virtually practice Math online. Visit www.mathebook.net You will find Addition / subtraction / division / even odd numbers, Roots & Square number, Algebra, Geometry, Trigonometry, Missing
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| Interesting Math Fact? | 05 Nov 2008 21:45 GMT | 25 |
Have you come up with any interesing math facts that would be a good addition to www.odd-info.com ?
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| Natural boundary of a funny power series | 05 Nov 2008 21:08 GMT | 8 |
Just for fun: Let S_n be the sum of n's digits. Show that S_1 z + S_2 z^2 + S_3 z^3 + ... has |z| = 1 as its natural boundary.
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