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what is 99 to the 6th power?
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please note that: \[99=3^{2}\cdot 11\] so: \[(99)^{6}=(3^{2}\cdot 11)^{6}=3^{12}\cdot 11^{6}\]
But \(3^{12}\times11^6\) is no better than \(99^6\) if you are doing it by hand. Maybe try \((100-1)^6\) and expand it using binomial theorem instead?
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