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Why is the exponent 0 of any number equal to 1?
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by definition
let's say we have a^2/a^2= a^(2-2) a^0=a^2/a^2 a^0=1
it is the definition that will extend the laws of exponents to zero and negative numbers. so for example \[10^3=1000, 10^2=100, 10^2=10\] so it makes sense to say \[10^0=1\] to complete the pattern of dividing by ten
guys started to plot graph they begain from -infinity to infinity but were stuck at 0 thy abserved the limits and it turned out to be one
Actually it's not true for 0^0 that form is indeterminate.
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what turingtest said
although theres is apparently still some "controversy" about \[0^0\]
True, it's a bit debated.
Thank you everyone.
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