If `(a+(log)_4 3)/(a+(log)_2 3)=(a+(log)_8 3)/(a+(log)_4 3)=b` ,then b is equal to `1/2` (2) `2/3` (c) `1/3` (d) `3/2`

Explanation

To solve the problem, we start with the given equation:

\[ \frac{a + \log_4 3}{a + \log_2 3} = \frac{a + \log_8 3}{a + \log_4 3} = b \]

### Step 1: Convert the logarithms to a common base
We will convert \(\log_4 3\) and \(\log_8 3\) to base 2 using the change of base formula:
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