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Simplification of Log/Exponent Expression |
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| Aug30-09, 01:38 PM | #1 |
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Simplification of Log/Exponent Expression
1. The problem statement, all variables and given/known data
Simplify the following: [log_3(2^x) * 3^(2x)]/e^(2lnx) 3. The attempt at a solution e^(2lnx) = x^2 Log_3(2^x) = xlog_3(2) Thus: = 3^(2x)*x*log_3(2) / x^2 = [3^(2x)/x] * log_3(2) Am I missing anything here? I don't seem to find anyway to continue simplification, although the 3^2x seems like a weird choice if I cannot somehow use log_3(2) with it. |
| Aug30-09, 02:01 PM | #2 |
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Hi moo5003!
![]() ![]() (apart from being difficult to read, that is … try using the X2 and X2 tags just above the Reply box )
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