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AznshawtY
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Posted on 01-16-07 9:53
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A doctor in Michigan has a sister who lives in California but the sister does not have any brother that lives in Michigan, how come?? :P
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ritthe_jasus
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Posted on 01-18-07 9:54
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yes you got it ratamakai.
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Nuke
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Posted on 01-18-07 9:57
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substitute (1-1) by a, Then (1+1)a = a (1+1) = 1 2 = 1 Can be solved.......but the question itself is 0 = 0.
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Slackdemic
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Posted on 01-18-07 10:11
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You can't write (1-1) for 1^2. It should be 2-1.
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ritthe_jasus
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Posted on 01-18-07 10:17
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(1^2 - 1^2) = 1 - 1 I don't see any mistakes slackdemic, 1^2 = 1 rt?
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Nuke
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Posted on 01-18-07 10:23
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Okay, 1^2 - 1^2 = 1^2 - 1^2 (1-1) = (1-1) Now, how the heck did you get (1+1) on LHS..........???
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gaalab
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Posted on 01-18-07 10:25
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This had been quite a story when I was in class 8. It took me quite a while to know where something was wrong. In case you wanted to refresh yourself with class 7-8 mathematics. Q. Prove 2=3. Sol. -6 = -6 => 4 - 10 = 9 - 15 => 4 - 10 + 25/4 = 9 - 15 + 25/4 => 2^2 - 2x2x(5/2) + (5/2)^2 = 3^2 - 2x3x(5/2) + (5/2)^2 => (2 - 5/2)^2 = (3 - 5/2)^2 => 2 - 5/2 = 3 - 5/2 => 2 = 3 //Proved// :-)
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ritthe_jasus
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Posted on 01-18-07 10:26
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a^2 - b^2 = (a + b) (a - b) from formula ....... nuke
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ritthe_jasus
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Posted on 01-18-07 10:38
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can u take square root of negative number ??? doesn't it become imaginary number ? I have never seen this one, i had seen yhe one I posted in school days. If I am wrong what is the answer galaab? Good one.
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Slackdemic
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Posted on 01-18-07 10:39
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There are three people and they are blindfolded. Now, the are given one cap each, two red caps and one black cap, which they wear, unware what color it is. However, they are told that either they have a black cap or a red cap and they can see two other's cap once the blindfold is removed. Also, they are told that once the blindfold is removed, and if they see any red cap, they will have raise their hand. Now they open their eyes. One can't see what one is wearing, but can see two other's cap. One of the people their would be able to tell "I am wearing red cap!" logically. How?
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Nuke
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Posted on 01-18-07 10:40
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Here it is wrong ---> (4-5)/2 = (6-5)/2 -1/2 = -1/2 1 = 1 Solved //
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ritthe_jasus
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Posted on 01-18-07 10:43
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if he sees other two people both wearing red cap, he knows that he is the third one and the only one with black cap.
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Slackdemic
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Posted on 01-18-07 10:44
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Typo: "Now, the are given..." To be read: "Now, they are given..." Ritthe, there is no square of negative number in Galaab's question. He just expanded -6 to 4 - 10 and 9 - 15. And, you can manipulate those numbers to be in (a-b)^2 = a^2 + 2.a.b + b^2.
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Slackdemic
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Posted on 01-18-07 10:45
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Well, no, Ritthe. The question says: They know that either they are given red or black. It could be all red or all black, but very true one can see two others' caps. Also, one is able to tell he is wearing RED cap, not black.
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Slackdemic
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Posted on 01-18-07 10:46
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oops...I meant (a-b)^2 = a^2 - 2.a.b + b^2.
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Slackdemic
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Posted on 01-18-07 10:54
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Ok guys, see you tomorrow. I am off to bed now. Good night y'all! :)
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ritthe_jasus
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Posted on 01-18-07 11:02
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since they were told to raise the hand when they see red, X and Y had red and Z had black, X realised he had red cap because Y was raising hand when Z had black cap, he was the one left with red cap which Y saw.
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ritthe_jasus
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Posted on 01-18-07 11:06
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2 - 5/2 is a negative number it is like 4 = 4 (-2)^2 = 2^2 -2 = 2
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hetterika!!
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Posted on 01-18-07 11:17
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Going back to Republican's milk and water problem... hopefully you can follow it: X cups of milk------>xm X cups of wate----->xw Container 1: xm Container 2: xw Step 1: xm-1m, xw+1m (x-1)m xw+1m Step 2: (x-1)m+ (xw+1m)/(x+1) xw+1m-(xw+1m)/(x+1) {(x^2-1)m+xw+1m}/(x+1) {x(x+1)w+(x+1)m-xw-1m}/(x+1} Final: (x^2m+xw)/(x+1) (x^2w+xm)/(x+1) Since, coefficient of m in container 1= coefficient of w in container 2; They are equal...
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ritthe_jasus
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Posted on 01-18-07 11:20
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Correction (2 - 5/2)^2 = (3 - 5/2)^2 => 2 - 5/2 = -(3 - 5/2) => -1/2 = -1/2
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hetterika!!
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Posted on 01-18-07 11:22
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Ignore last post: going back to Republican's milk and water problem... hopefully you can follow it:
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