To answer this question, we can realize that we have mixed fractions. Then we need to add integers and fractions separately as follows:
1. We have:

2. And this expression is equivalent to:

3. Now, we can add the integer parts, and the fractional parts separately as follows:

4. Therefore:

5. We finally need to simplify the fraction, and then we will have:

In summary, therefore, we have that the sum of the above fractions is:

[Option C.]