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According to the natural sequence of exponents, how would you explain 2^-3?
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r^0 = 1 r^1 = r r^2 = rr r^3 = rrr this is a geometric sequence, \(r^n=r^{n-1}~r\) \[r^n=r^n~r^{-1}~r\] \[1=r^{-1}~r\] \[r^{-1}~r=1\] \[r^{-1}=\frac 1r\]
therefore:\(2^{-3}=1/2^3\)
something like that :)
thank u!(:
good luck :)
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thank u again :3
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