Find the logarithm using the change of base formula. log(π)90 (round to four decimal places)
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Find the logarithm using the change of base formula. log(π)90 (round to four decimal places)

[From: ] [author: ] [Date: 12-05-09] [Hit: ]
either log-10 or natural log. Lets say natural log.Then log_pi(90) = ln(90)/ln(pi).And you presumably have a way to calculate ln(90) and ln(pi).-If pi is the base, simply divide the log of 90 by the log of pi.......
Find the logarithm using the change of base formula. log π 90 (round to four decimal places) I don't understand how to use pie with this formula please help. Thanks

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The change of base formula is

log_a(x) = log_b(x)/log_b(a)

Plug in a = pi, x = 90, and b (the other base) being either of the standard bases, either log-10 or natural log. Let's say natural log.

Then log_pi(90) = ln(90)/ln(pi).

And you presumably have a way to calculate ln(90) and ln(pi).

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If pi is the base, simply divide the log of 90 by the log of pi. If ten is the base, take the log of 90 times pi.
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