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Title: mathematics amazing

Added: Feb 24, 2007

Author: Nureddin

Duration: 0:30

Description:
64=65 ?

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Channel: People

Tags: mathematic  math  amazing  intelligent  ilginç  matematik  64  65  mathematics 



mathematic  math  amazing  intelligent  ilginç  matematik  64  65  mathematics 

Youtube Comments: 347

miestro123xxx Says:

Jun 14, 2011 - MR BALCITA RULES!!!!!!!

tonyrandalljonesmead Says:

Jun 18, 2011 - Can't brain today I havs the dumb.

RUL1S88 Says:

Jun 19, 2011 - I did the same on my adobe flash software. After I put all the pieces together as in the second picture, I've got a hole in the middle the whole way.

colinluzio Says:

Jun 20, 2011 - It's so obvious if you look in the top right hand corner. The red area is slightly lower than the orange. Across those 13 squares the total area will add up to that extra piece

menthol5 Says:

Jul 31, 2011 - Slope = rise/run. Right figure slope = .3846. Left figure has 2 slopes; .375 & .400. It is an optical illusion. Look carefully at the segments on each. There is a slight difference. Add them all and voila!

menthol5 Says:

Jul 31, 2011 - you are not correct. Derivatives can not be greater than one. It is the slope of the line after all. For red/blue slope = .3846 (right) on the Left there are two slopes; .375 & .400. They messed with the slope to make it appear what they have shown is true - Not!

hadesbox Says:

Jul 31, 2011 - OMG! A lot of math-troll-geeks here... (including me).

zambi007i Says:

Aug 25, 2011 - @isak885exactly! nureddin has erred in the slopes. the 13*5 rectangle isn't a rectangle at all! i've tried this with precision-cut paper shapes. the area of the quadrilateral should be ½*13*5 + ½*12.6*5. by simple ruler measurement in cms.

SittingOnEdgeman Says:

Sep 14, 2011 - Derivatives can't be greater than 1? What sort of school did you learn math from?Very simple counterexample, take equation of line y=5x. Derivative of that is 5. Derivatives can take any value or be any function, or hell, not be functions at all, depending on what you're taking the derivative of.

8RyuRyu8 Says:

Oct 10, 2011 - Math geeks in our presence ><

raydredX Says:

Oct 30, 2011 - 0:22 The square's sides don't coincide exactly. Therefore you can't simply do 5*13. You can also see that there's a lil bit missing. On top of the resulting "rectangle". The area of that little missing part is 1.

raydredX Says:

Oct 30, 2011 - Derivatives cannot be greater than one?....

raydredX Says:

Oct 30, 2011 - Would you say that the derivative OF A FUNCTION can be not a function? I'm curious I disagree and I think I could prove it but I may be missing something.

leanpower Says:

Oct 30, 2011 - This is a visual trick the angle of the two inclines is not the same one is 2/5 and one is 3/8 so the diagonals are not a straight line and creat a ramboid whose surface area is equal to one.. Therefore 8x8 is not equal to the 5x13.

Typho0n86 Says:

Nov 15, 2011 - middle bit have overlap, not a math trick, just an illusion

andreirocks1992 Says:

Nov 19, 2011 - just as everyone pointed out, in one part of the figure, the diagonal goes 2.5 squares right and for 1 square up, and in another part, it goes 3 right for 1 up, therefore it's not the same line

speng120 Says:

Dec 25, 2011 - Put simply looking at the square, the orange and blue shapes have the slope of 2 across for 5 up whereas the red and green shapes have slope 8 across for 3 up. 5/2 is not 8/3 henceforth impossible

pafeuvip Says:

Dec 26, 2011 - that's right,Thales' theorem :)

revison97 Says:

Dec 28, 2011 - that is just parallelogram .It look like rectangle but angles are not right.and 64/13= 4,(923076) so angles are not so different as in rectangle

lupabuatchannel Says:

Feb 13, 2012 - Your Video Is Very Useful Sharing mathematics amazing

fitnesus Says:

Feb 13, 2012 - I Really Like The Video From Your mathematics amazing

croncong Says:

Feb 13, 2012 - Nice Video That You Share , So Very Nice Thanks You mathematics amazing

jhoenedu Says:

Feb 13, 2012 - I Love The Video It Can Increase My Knowledge mathematics amazing

NeoMatudio Says:

May 6, 2012 - I watch the video 4 times but I really can't get it.

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