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**Exercise 38**: \( a + \frac{g}{j} \)

### Solution:

Given the expression \( a + \frac{g}{j} \), this represents the sum of \( a \) and the fraction \( \frac{g}{j} \). 

If no further instructions are provided (like specific values for \( a \), \( g \), and \( j \)), this expression is already in its simplest form. The addition of a number to a fraction is the sum of the two terms.

Thus, **Exercise 38** results in:

\[ a + \frac{g}{j} \]

Let me know if you need further details or have any questions!

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1. What is the general approach to adding a number to a fraction?
2. How would you solve this expression if values for \( a \), \( g \), and \( j \) were given?
3. Can you convert this expression to a single fraction?
4. How does the value of \( j \) affect the fraction \( \frac{g}{j} \)?
5. What are other examples where fractions are added to whole numbers?

**Tip:** When adding fractions and whole numbers, consider expressing the whole number as a fraction with a denominator of 1 to simplify the operation.

Explore how to solve Exercise 38, which involves adding a number to a fraction. This problem covers basic algebraic concepts, including adding fractions and whole numbers. Learn step-by-step solutions and related examples.

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