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A Mathematical Proof that 1 equals 2
Let X = Y
Multiply both sides by X gives X² = XY
Subtract Y² from both sides gives X² – Y² = XY – Y²
Factorise both sides gives (X + Y)(X – Y) = Y (X – Y)
Of course (X – Y) cancels to give (X + Y) = Y
As X = Y substitute Y for X (X + X) = X
Therefore 2X = X
Let X = any No., say 1, Therefore 2 = 1
It that division by Zero again !!!!!
Let X = Y
Multiply both sides by X gives X² = XY
Subtract Y² from both sides gives X² – Y² = XY – Y²
Factorise both sides gives (X + Y)(X – Y) = Y (X – Y)
Of course (X – Y) cancels to give (X + Y) = Y
As X = Y substitute Y for X (X + X) = X
Therefore 2X = X
Let X = any No., say 1, Therefore 2 = 1
It that division by Zero again !!!!!