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The problem asks for the value of \( (f - g)(5) \), where \( f(x) \) and \( g(x) \) are given in two tables.

Let's break it down:

We know that:
\[
(f - g)(x) = f(x) - g(x)
\]

To find \( (f - g)(5) \), we need to subtract the value of \( g(5) \) from \( f(5) \).

From the tables:

- \( f(5) = 29 \)
- \( g(5) = 13 \)

Thus,
\[
(f - g)(5) = f(5) - g(5) = 29 - 13 = 16
\]

So, the value of \( (f - g)(5) \) is **16**.

Would you like more details or have any other questions?

Here are 5 related questions for further exploration:
1. What is the value of \( (f + g)(1) \)?
2. How do you find \( (f \cdot g)(-5) \)?
3. What is \( (f/g)(-2) \) if \( g(-2) \neq 0 \)?
4. How would you find the derivative of \( f(x) - g(x) \) if you had the functions \( f(x) \) and \( g(x) \)?
5. Can you determine a zero for \( f(x) - g(x) \)?

**Tip**: When solving for the difference of functions, make sure to use the values from the same \( x \)-coordinate for both functions!

Learn how to solve for (f - g)(5) using tables of f(x) and g(x). This problem focuses on subtracting function values, a key concept in algebra and function operations. Suitable for students in Grades 7-9.

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