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If I have a problem like 3^-2 where the square root is negative, how do I solve it?
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Recall : a^-b=1/a^b
3^-2 = 1/3^2 = 1/9
How does it equal 1/3^2?
I think it is just a definition... mathematicians decide that that's how it will be thought of, and it also happens to work with all the rules, so it is good...
You have to wonder what does 3^-2 even mean, physically? 3^2 is easy to attach some meaning in geometry. But I think 3^-2 is slightly more strange. but 3^-2 = 1/3^2 works out well.
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Put 3^-2 over 1: 3^-2/1 Then multiply numerator and denominator by 3^2 remembering that (3^-2)*(3^2)=3^0 = 1. ((3^-2)*(3^2))/3^2 = 1/3^2
Thanks to all that answered. Wish I could've given you all best answer :\
You're welcome :)
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