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the product of i^7 and i^5
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use the rule x^a*x^b = x^(a+b) to get... i^7*i^5 = i^(7+5) i^7*i^5 = i^(12)
Now if \(\Large i = \sqrt{-1}\), then... \[\Large i = \sqrt{-1}\] \[\Large i^2 = (\sqrt{-1})^2\] \[\Large i^2 = -1\] \[\Large (i^2)^6 = (-1)^6\] \[\Large i^{2*6} = 1\] \[\Large i^{12} = 1\]
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