why 0/0 does not equal to 1
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/0 is said to be undefined because division is defined in terms of multiplication. a/b = x is defined to mean that b*x = a. There is no x such that 0*x = 1, since 0*x = 0 for all x. Thus 1/0 does not exist, or is not defined, or is undefined.
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0/0 equals any number, because, by the definition of division ( a : b = c IF c * b = a), 'any number'*0 = 0. So, 0/0 is neither impossible, nor undefined, but it is indeterminate. ... Therefore all numbers are equal, which, of course, isn't true
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