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Some of the reasons are still compelling, and, especially if we are in a context where only integer exponents are being considered, we still normally define to be 1. However, if we define a two-variable function , then this function does not have a well-defined limit as (x,y) -> (0,0). Because zero has no numbers less than it but is still in and of itself a number, there is but one possible combination of how that data set can be arranged: it cannot. This still counts as a way of arranging it, so by definition, a zero factorial is equal to one, just as 1!

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Why is 0^0 1

1. Changed height fr. Anm: Finns med olika sprutinsatser. legalising Marijuana in Malta. As Agenzija Zghazagh we believe that the opinion of young people should be considered when discussing this matter. … Följ 0. nonzero vector or matrix (for general m, n) for which equality is achieved.

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Why is 0^0 1

= 0^0 = 1$. Since the definition x0 = 1 is based upon division, and division by 0 is not possible, we have stated that x is not equal to 0. Actually, the expression 0 0 (0 to the zero power) is one of several indeterminate expressions in mathematics. It is not possible to assign a value to an indeterminate expression. Why is any number to the power of zero equal to 1?

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