The expression $\log(1000)$ is typically assumed to be a common logarithm, which means it's using base 10. In other words, you're looking for the exponent to which $10$ must be raised to get $1000$.

We can express $1000$ as a power of $10$:

$1000 = 10^3$

So:

$\log_{10}(1000) = 3$

Thus, $\log(1000) = 3$.

Would you like more details on logarithms or have any questions?

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Here are some related questions:

1. What is the value of $\log(100)$?
2. How do you express $\log_{10}(0.01)$ in exponential form?
3. What is the value of $\log_{2}(32)$?
4. Can you explain the difference between natural logarithms and common logarithms?
5. How do you calculate logarithms for non-integer values?
6. What is the value of $\log_{10}(1)$?
7. How do you solve logarithmic equations with different bases?
8. What is the significance of the logarithmic scale in real-world applications?

Tip: The common logarithm, denoted as $\log(x)$, assumes a base of 10. This is widely used in scientific calculations and for working with large numbers.