To convert the given exponential equation to logarithmic form, follow these steps:

Given Exponential Equation:

$10^3 = 1000$

Logarithmic Form:

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

Since $\log$ without a base is assumed to be base 10, we can simplify: $\log 1000 = 3$

Would you like a step-by-step breakdown of the conversion process?

---

Here are five related questions to expand your understanding:

1. Convert $2^5 = 32$ to logarithmic form.
2. Convert $\log_2 16 = 4$ to exponential form.
3. Solve for $x$ in the equation $5^x = 125$ using logarithms.
4. What is the difference between natural logarithms ($\ln x$) and common logarithms ($\log x$)?
5. How do you evaluate logarithms without a calculator?

Tip: The logarithmic form of an equation helps in solving for exponents, making it useful in exponential growth, decay, and finance problems.