Question 1061507:  someone please help, I'm at the end of my portfolio that needs to be submitted by 2pm tomorrow... and I need to answer these logarithm questions... I don't know much about this subject so any help would be so appreciated 
  	Assigning values for b and x show that the following properties of logarithm hold true 
	log_bb = 1 
	〖log〗_b1 = 0 
	log_b〖b^x 〗 =x 
	b^log_bx  = x
 
 
Assigning values for b, M, N and k, show that the following properties of logarithm hold true
 
	log_b〖(MN)〗 = log_bM + log_bN
 
	〖log_b (〗〖M/N〗) = log_bM - log_bN
 
	log_b〖M^k 〗 = klog_bM
 
	Re-write  log_3x + 4log_3〖y 〗  as a single logarithm 
 
 Answer by rothauserc(4718)      (Show Source): 
You can  put this solution on YOUR website! Here is the definition of a logarithm 
: 
y = log_b (x), then 
: 
x = b^y 
: 
For example 
: 
Let b = 10 
: 
1 = log_10 (10), then 
: 
10 = 10^1 
: 
That should get you going 
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