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A friend showed me this proof: Proof: 2 = 1 $$Let \space x= y$$ Multiply both sides by x: $$x^2= xy$$ Subtract $y^2$ from both sides: $$x^2-y^2= xy-y^2$$ Factor: $$(x+y)(x-y) = y(x-y)$$ Ca...
2=1 International is the combined ministries of Nova Shalom, Marriage Ministries International, and University of the Family.
2=1. God's Vision. For Marriages. God established the marriage of a man and a woman as the basis for family. Families are only as strong as the foundation upon which they are built. We should be like lighthouses shining out for Jesus to those who live around us. Mike and Lyn. European Director. Married for Life.
You can multiply by less than one and get less, e.g. 5 x .2 = 1. Multiplying just says how many of a collection of items you have. If I have a box that contains one item, and I only have one of those boxes, then 1x1 means I only have one of the items the box contains.
1=2: A Proof using Beginning Algebra. The Fallacious Proof: Step 1: Let a = b . Step 2: Then , Step 3: , Step 4: , Step 5: , Step 6: and . Step 7: This can be written as , Step 8: and cancelling the from both sides gives 1=2. See if you can figure out in which step the fallacy lies.
26 cze 2013 · % is the modulo operator. It returns the remainder after dividing the left hand side by the right hand side. Since 2 divides zero times into 1, the remainder is one. In general, if a and b are positive integers, and a < b, then a % b == a. The arguments do not need to be integers, though.
$2=2^{1}=2^{1+0}=2^{1}\times 2^{0}=2\times 2^{0}$ and by a division $\dfrac{2}{2}=\dfrac{2}{2}\times 2^{0}$ $1=1\times 2^{0}=2^{0}$. Note: Applying the same argument to any number different from $0$ gives the same result.
