pls help
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You can rewrite log of 81 to the base of 27 in base 10 by the 'change of base property' as (log81)/(log(27).
log81 = log(3^4) = 4log3 (Using the power rule)
log27 = log(3^3) = 3log3 (Using the power rule)
Therefore, (log81)/(log27) = (4log3)/(3log3) = 4/3
log81 = log(3^4) = 4log3 (Using the power rule)
log27 = log(3^3) = 3log3 (Using the power rule)
Therefore, (log81)/(log27) = (4log3)/(3log3) = 4/3
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Rewrite log of 81 to the base of 27 in base 10 as (log81)/(log(27).
log81 = log(3^4) = 4log3
log27 = log(3^3) = 3log3
So, (log81)/(log27) = (4log3)/(3log3) = 4/3
log81 = log(3^4) = 4log3
log27 = log(3^3) = 3log3
So, (log81)/(log27) = (4log3)/(3log3) = 4/3
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Log A base X = Log A base Y / Log X base Y ........Rule
Therefore, log of 81 to the base 27 = log 81 / log 27 = 1.333333333
Therefore, log of 81 to the base 27 = log 81 / log 27 = 1.333333333
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log of 81 to the base 27 = log81 / log27 =
= log(3^4) / log(3^3) = 4*log3 / 3*log3 =
= 4/3 >==========================< ANSWER
= log(3^4) / log(3^3) = 4*log3 / 3*log3 =
= 4/3 >==========================< ANSWER
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log 81 =log 81 log 27
27 10 / 10
= 4log 3 3 log 3
10 / 10
= 4/3
=1.333
27 10 / 10
= 4log 3 3 log 3
10 / 10
= 4/3
=1.333
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1.33333
http://www.1728.org/logrithm.htm
http://www.1728.org/logrithm.htm