3\ln(2)+ 2\ln(3) = ?
J Jason76 Senior Member Joined Oct 19, 2012 Messages 1,180 Feb 22, 2015 #1 \(\displaystyle 3\ln(2)+ 2\ln(3) = ?\)
Steven G Elite Member Joined Dec 30, 2014 Messages 14,598 Feb 22, 2015 #2 Jason76 said: \(\displaystyle 3\ln(2)+ 2\ln(3) = ?\) Click to expand... And your attempt is... Can you please list ALL the rules for logs?
Jason76 said: \(\displaystyle 3\ln(2)+ 2\ln(3) = ?\) Click to expand... And your attempt is... Can you please list ALL the rules for logs?
D Deleted member 4993 Guest Feb 22, 2015 #3 Jason76 said: \(\displaystyle 3\ln(2)+ 2\ln(3) = ?\) Click to expand... Jason, Last time when you were in this forum - you were doing integration (calculus)? You really don't know how to do this? The laws of logarithm that you need to use is: log(ab) = b * log(a) ... and... log(x * y) = log(x) + log(y) Now we need to see your attempts (you know the rules).
Jason76 said: \(\displaystyle 3\ln(2)+ 2\ln(3) = ?\) Click to expand... Jason, Last time when you were in this forum - you were doing integration (calculus)? You really don't know how to do this? The laws of logarithm that you need to use is: log(ab) = b * log(a) ... and... log(x * y) = log(x) + log(y) Now we need to see your attempts (you know the rules).
J Jason76 Senior Member Joined Oct 19, 2012 Messages 1,180 Feb 22, 2015 #4 \(\displaystyle 3\ln(2) + 2\ln(3) = (\ln(2) * \ln(3))\) using log rules but what about the coefficients?
\(\displaystyle 3\ln(2) + 2\ln(3) = (\ln(2) * \ln(3))\) using log rules but what about the coefficients?
D Deleted member 4993 Guest Feb 22, 2015 #5 Jason76 said: \(\displaystyle 3\ln(2)+ 2\ln(3) = ?\) Click to expand... \(\displaystyle 3\ln(2)+ 2\ln(3) = ln(2^3) + ln(3^2) = ln(8*9) = ln(72)\) Jason, did you forget all of the log rules and associated algebra????
Jason76 said: \(\displaystyle 3\ln(2)+ 2\ln(3) = ?\) Click to expand... \(\displaystyle 3\ln(2)+ 2\ln(3) = ln(2^3) + ln(3^2) = ln(8*9) = ln(72)\) Jason, did you forget all of the log rules and associated algebra????