what to do?

\(\displaystyle \L
{\rm{2}}^{{\rm{4x}}} = 3^{3x + 1} \; \Rightarrow \left( {4x} \right)\ln (2) = \left( {3x + 1} \right)\ln (3)\)]

Now solve for x.
 
now I am really confused...how did you get that? and where did the 1n come from?
 
You could use base 10 log

\(\displaystyle \L
{\rm{2}}^{{\rm{4x}}} = 3^{3x + 1} \; \Rightarrow \left( {4x} \right)\log (2) = \left( {3x + 1} \right)\log (3)\)
 
flew62999 said:
now I am really confused...how did you get that? and where did the 1n come from?
Do you not know what logarithms are...? (You didn't know that the "ln" was an "ell-enn", for "natural log", is why I ask.)

Eliz.
 
Don't feel bad about not being familiar with "ln", Flew. I thought it was "In" after I could do questions like these (using "logs").
 
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