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how would I show 7776 as a power using the base of 6?? I know it is 6^5 because I divided by 6 until I got 1, but is there a different way?
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you can cheat if you like
with a calculator that is.
if you didn't see immediately that \[6^5=2776\] you could solve \[6^x=2776\] for x by taking out your calculator and computing \[\log(2776)\div \log(6)\] and you will get 5 try it
all typos there . should be \[6^x=7776\] \[x=\log(7776)\div \log(6)\]
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