The problem in 2(c) asks to solve the equation:

$y = \log_x 3$

Here, $y$ represents the logarithm of 3 with base $x$. To solve for $x$, you can rewrite the equation in its exponential form:

$x^y = 3$

Since the logarithmic equation is $y = \log_x 3$, we now have $x^y = 3$. To determine $x$, you would need additional information such as a specific value for $y$ or other conditions to find a solution.

If there are specific values or more context, feel free to provide them, and I will help solve further.

Would you like further details on how logarithmic equations work?

Here are 5 related questions for deeper understanding:

1. How do you solve an exponential equation like $x^y = 3$?
2. What are logarithmic properties that help simplify equations?
3. How do you convert between logarithmic and exponential forms?
4. What happens when the base of a logarithm is less than 1?
5. How can logarithmic and exponential equations be used in real-world scenarios?

Tip: When solving logarithmic equations, always remember to check the domain. The argument of a logarithm must be positive, and the base must be greater than zero and not equal to one.