Answer:

Step-by-step explanation:
So, there are two logarithmic identities you're going to need to know.
<em>Logarithm of a power</em>:
    
    So to provide a quick proof and intuition as to why this works, let's consider the following logarithm: 
    Now if we raise both sides to the power of c, we get the following equation: 
    Using the exponential identity: 
     We get the equation: 
     If we convert this back into logarithmic form we get: 
     Since x was the basic logarithm we started with, we substitute it back in, to get the equation: 
Now the second logarithmic property you need to know is
<em>The Logarithm of a Product</em>: 
     
     Now for a quick proof, let's just say: 
     Now rewriting them both in exponential form, we get the equations:
     
     We can multiply a * c, and since b^x = a, and b^y = c, we can substitute that in for a * c, to get the following equation:
     
    Using the exponential identity:  , we can rewrite the equation as:
, we can rewrite the equation as:
   
    
    taking the logarithm of both sides, we get:
    
    Since x and y are just the logarithms we started with, we can substitute them back in to get: 
Now let's use these identities to rewrite the equation you gave

As you can see, this is a log of products, so we can separate it into two logarithms (with the same base)

Now using the logarithm of a power to rewrite the log(x^2) we get:
