What is the 2 missing numbers  in this sequence 2,5 7,8 3,6 _,_?

To find the two missing numbers in the sequence "2, 5, 7, 8, 3, 6, _, _", we can look for patterns. Let's analyze the sequence step by step.

The numbers can be divided into two separate sequences:

- **First sequence**: 2, 7, 3, _
- **Second sequence**: 5, 8, 6, _

### First Sequence:
Let's look at the pattern in the first sequence: 2, 7, 3, _.
- The difference between 2 and 7 is +5.
- The difference between 7 and 3 is -4.
- The pattern involves adding 5, then subtracting 4, and we expect the next step to involve the reverse of the earlier operations.

So, the next difference might be +5 (reverse of -4). Thus, the next number in this sequence could be \(3 + 5 = 8\).

### Second Sequence:
Now, the second sequence: 5, 8, 6, _.
- The difference between 5 and 8 is +3.
- The difference between 8 and 6 is -2.
- Similar to the first sequence, we add 3, then subtract 2, and we might expect the next step to involve the reverse of these operations.

So, the next difference might be +3 (reverse of -2). Thus, the next number in this sequence could be \(6 + 3 = 9\).

### Conclusion:
The two missing numbers are **8** and **9**.

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Would you like more details on how these patterns are identified, or do you have any other questions?

Here are 5 related questions to explore further:

1. What are arithmetic sequences, and how are they identified?
2. How do you determine the pattern in a sequence?
3. What is the difference between arithmetic and geometric sequences?
4. Can sequences have more complex patterns, and how are they solved?
5. How do sequences apply to real-world problems, like finance or science?

**Tip:** When analyzing a sequence, always check for both arithmetic (constant addition or subtraction) and geometric (constant multiplication or division) patterns.

Discover how to find the two missing numbers in the sequence 2, 5, 7, 8, 3, 6, _, _. Analyze arithmetic sequences and learn the step-by-step process to identify the missing terms. Suitable for students in Grades 6-8.

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