miguel wrote: didn't realize those twos event meant squares.. stopped looking much after line 5 anyway..usually squares are represented in ascii with ^2.. get it righ LGig!!!
and you're totally write that a^2 = b^2 does not imply a = b
the converse is obviously through though. a = b => a^2 = b^2
(i.e. -2 square is 4, 2 square is 4, but 2 is not equal to -2)
didn't realize those twos event meant squares.. stopped looking much after line 5 anyway..usually squares are represented in ascii with ^2.. get it righ LGig!!!
and you're totally write that a^2 = b^2 does not imply a = b
the converse is obviously through though. a = b => a^2 = b^2
yeah, lines one through four make perfect sense... and they DO EQUAL one another... somehow on line 5 they completely changed it... I guess just to see if you were paying attention...
I GUESS 4 is NOT equal to 5 after all!!!
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¿ Puede ser que 4=5 ? Pues aquí te lo demuestro, ... claro que las matemáticas no siempre son exactas... 16-36 = 25-4516-36+(20+1/4) = 25-45+(20+1/4)16-36+(81/4) = 25-45+(81/4)16-36+(9/2)2 = 25-45+(9/2)242-2·4·(9/2)+(9/2)2 = 52-2·5·(9/2)+(9/2)2 Ahora tenemos en los dos miembros un binomio de Newton desarrollado: (4-9/2)2 = (5-9/2)24-(9/2) = 5-(9/2) Por lo que: 4 = 5 ¿Donde está el error?
Line five doesn't make sence. It has nothing to do with the previous four lines. What ever happens to one side of a equation should also happen on the other side.
Line 5 gives 15 on the left side and 16 on the right side, therefore, you are trying to equal two things that are different, which makes the whole assumption wrong. I think.
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¿ Puede ser que 4=5 ? Pues aquí te lo demuestro, ... claro que las matemáticas no siempre son exactas... 16-36 = 25-4516-36+(20+1/4) = 25-45+(20+1/4)16-36+(81/4) = 25-45+(81/4)16-36+(9/2)2 = 25-45+(9/2)242-2·4·(9/2)+(9/2)2 = 52-2·5·(9/2)+(9/2)2 Ahora tenemos en los dos miembros un binomio de Newton desarrollado: (4-9/2)2 = (5-9/2)24-(9/2) = 5-(9/2) Por lo que: 4 = 5 ¿Donde está el error?
Me podria repetir al pregunta porfavor?
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