Final answer:
To solve the equation log(a) = 3, we can exponentiate both sides using the base of the logarithm, which is usually 10 or e (the natural log). In this case, assuming the base is 10, we find that a = 1000.
Step-by-step explanation:
The logarithm of the number resulting from the division of two numbers is the difference between the logarithms of the two numbers. In this case, we have log(a) = 3. To solve for a, we need to exponentiate both sides of the equation using the base of the logarithm, which is usually 10 or e (the natural log). Since the base is not specified, we'll assume it's 10 for simplicity.
To undo the logarithm, we can rewrite the equation as 10^3 = a. Therefore, a = 1000.
So, the solution to log(a) = 3 is a = 1000.