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0^0, in some sources equals to 1, some mathematicians say it's undefined. You won't need this for GMAT.
During the past decade, mathematicians argued extensively about the value of 0^0. Some answer that 0^0 = 1, while others answer that 0^0 is undefined. In the unlikely event that this question appears in some format or is a required intermediary calculation, the correct answer is more likely that 0^0 = 1. https://www.platinumgmat.com/gmat_study_ ... ial_powers
Technically 0^0 is 1.... Not sure gmat wise though. I had the same question with 0 times 0 which is in gmat terms = to 0, but I think its more complicated than that.
Technically 0^0 is 1.... Not sure gmat wise though. I had the same question with 0 times 0 which is in gmat terms = to 0, but I think its more complicated than that.
Consider the following equation, \(a^m/a^n = a^(m-n)\) we say \(a^0 = 1\), 'casuse \(a^0 = a/a\) \(|a|>0\) so, \(0^0\) would take form of \(0/0\), which is not defined.
Also, please note that infinity and not defined (nd) are to different terms.
1/0 = infinity (infinity x 0), (0/0) etc. are not defined.
Anyways, no one has to worry about n.d. forms as they are out of scope for GMAT.
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