If log a^(3/2) and log b are equal, find log a + log b.

We are given $\log a^2 = 3.2$.
Using the logarithm property $\log x^n = n \log x$, we can rewrite the equation:

$$2 \log a = 3.2$$

Divide both sides by 2 to find $\log a$:

$$\log a = \frac{3.2}{2}$$ $$\log a = 1.6$$

We need to find $\log a + \log b$.
We found $\log a = 1.6$ and we are given $\log b = 0.6$.
Substitute these values into the expression:

$$\log a + \log b = 1.6 + 0.6$$ $$\log a + \log b = 2.2$$

The final answer is 2.2.