The solution to the equation $\log_x 1000 - \log_x x^2 + (10^{-3})^0 = 0$ is $x = 1000$.

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Here are 5 related questions you might find interesting:

1. How do we solve logarithmic equations involving different bases?
2. What is the meaning of $\log_x 1000$ and how is it computed?
3. How does the property $\log_x x^2$ simplify in logarithmic equations?
4. Why does $(10^{-3})^0 = 1$ hold true, and how do exponents behave in such cases?
5. Can we solve logarithmic equations where the base is not explicitly given?

Tip: When solving logarithmic equations, remember to consider the base of the logarithm, as it can lead to different solutions.