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Isn't 0^0 an unknown number? Then why does this formula treat it as equal to 1? http://tutorial.math.lamar.edu/Classes/CalcII/PowerSeries_files/eq0012MP.gif
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any reason why?
0^1 or 0^2 or 0^3 all equal zero. However, 1^0 or 2^0 or 3^0 all equal 1 So from those 2 examples, you could make a case for 0^0 = 0 OR 0^0 =1
@wolf1728 Because exponentiation is not commutative, I do not follow your argument.
Directrix I wasn't trying to show exponentiation was commutative. I was just showing that zero when raised to any power (except 0) = 0 All numbers (except 0) when raised to the power of zero equal one. Basically, I was presenting a case to show how 0^0 can be shown to be 0 or 1.
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