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=> Off Topic Discussions => Topic started by: mmijares on May 13, 2010, 10:02:10 AM
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Let x = y
Multiply both sides by x, the equation becomes x2 = xy
Subtract both sides by y2, the equation becomes x2 - y2 = xy - y2
Factor both sides, the equation becomes (x + y)(x - y) = y(x - y)
Divide both sides by (x - y), the equation becomes x + y = y
If x = y, then the equation can be written as y + y = y
or 2y = y
or 2 = 1 !!! 8)
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The contradiction is in the first line, x = y. x can equal x. And y can equal y. But two different unknowns cannot equal each other. It is a contradiction of terms.
You have a point but the flaw is not in the first line. Although two different unknowns, it MAY, it CAN, it is POSSIBLE that the two is equal.
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As far as I know, x can = y. I came across a few questions in my maths papers whose answers are x=y before.
Holy crapxors! There must be a logic error somewhere! D: Let's sub some values:
1-1 = 1-1
(1+1)(1-1) = 1(1-1)
I think I see our problem. D:
Edit: The only real solution is that y=0 . That works. :9
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Holy crapxors! There must be a logic error somewhere! D: Let's sub some values:
Yes, there is!
When I was in my 1st year high...this drove me mad.
The multiplication, the subtraction, the factoring in the above mathematical statements are all logical...but......BUT!......the division is not ;D
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Okay, this is driving me mad. D; I see nothing wrong with the division?
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Okay, this is driving me mad. D; I see nothing wrong with the division?
Hi Astrapho,
Since x = y, the above division is a division by zero. In ordinary arithmetic, division by zero is not a legitimate operation. (Source: http://en.wikipedia.org/wiki/Division_by_zero)
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Sometimes I have been going number 2 and 1 at the same time, so I would say yes... most definitely 2 can equal 1.
Longhorn
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let h=head.
2h > 1
People shouldn't do math with letters.