The sequence provided is:

29, 26, 34, 37, 44, 52, ..., ..., 79, 94

To find the pattern, let's examine the differences between the terms:

1. $26 - 29 = -3$
2. $34 - 26 = 8$
3. $37 - 34 = 3$
4. $44 - 37 = 7$
5. $52 - 44 = 8$

The differences are: -3, 8, 3, 7, 8

It is not immediately obvious if this sequence follows a simple arithmetic or geometric pattern. Given the nature of the differences, the sequence appears somewhat irregular.

Let's try to fit the options given to see which set of values fits best into the two missing terms:

1. $52, 54, 60, 79, 94$

   • Differences: $54 - 52 = 2$, $60 - 54 = 6$, $79 - 60 = 19$
   • This set does not fit the pattern.

2. $52, 59, 71, 79, 94$

   • Differences: $59 - 52 = 7$, $71 - 59 = 12$, $79 - 71 = 8$
   • This set does not fit the pattern.

3. $52, 60, 65, 79, 94$

   • Differences: $60 - 52 = 8$, $65 - 60 = 5$, $79 - 65 = 14$
   • This set does not fit the pattern.

4. $52, 70, 71, 79, 94$

   • Differences: $70 - 52 = 18$, $71 - 70 = 1$, $79 - 71 = 8$
   • This set does not fit the pattern.

5. $52, 71, 79, 94$

   • Differences: $71 - 52 = 19$, $79 - 71 = 8$, $94 - 79 = 15$
   • This set fits best.

Since this set (71, 79) seems to follow an understandable increment that fits well with the latter part of the sequence, it would likely be:

e) $71, 79$

Would you like a detailed explanation or have any questions?

Here are some related questions you might consider:

1. What is the general form of an arithmetic sequence?
2. How do you identify a geometric sequence?
3. Can there be patterns in sequences that are neither arithmetic nor geometric?
4. How do you find the nth term of a sequence?
5. What are some real-world applications of sequences?

Tip: When analyzing sequences, always check for both arithmetic (constant difference) and geometric (constant ratio) patterns, but also consider more complex or irregular patterns.