Respuesta :
4*log3 = log(3^4)
log(3^4) + log4 = log(81*4) = log324
(You know, loga + logb = logab)
log(3^4) + log4 = log(81*4) = log324
(You know, loga + logb = logab)
Good idea to look up "Rules of Logarithms" and commit them to memory. You'll need two such rules here. One rule looks like this:
a log b = log b^a (a becomes the exponent of the argument b)
Apply this rule to the given 4 log 3.
The other rule has to do with products: log a + log b = log a*b.
Apply this rule after you've followed my previous suggestion.
a log b = log b^a (a becomes the exponent of the argument b)
Apply this rule to the given 4 log 3.
The other rule has to do with products: log a + log b = log a*b.
Apply this rule after you've followed my previous suggestion.