https://file.aiquickdraw.com/mathbot/file/17340274813559uomln9f.jpg

To solve the sequence problem:

### Given:
- The sequence starts at **900**.
- The rule is: **Subtract 40 each time**.

### Sequence so far:
900 → 860 → 820 → 780

### Next two terms:
1. Subtract 40 from 780:
   \[
   780 - 40 = 740
   \]
2. Subtract 40 from 740:
   \[
   740 - 40 = 700
   \]

### Complete sequence:
900 → 860 → 820 → 780 → 740 → 700

The next two terms are **740** and **700**.

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Would you like further explanations or examples?  

Here are 5 related questions to explore:  
1. What happens if we subtract a different value (e.g., 30) from the sequence?  
2. How do you represent this sequence as an algebraic formula?  
3. Can you find the 10th term of the sequence without listing all terms?  
4. How do arithmetic sequences differ from geometric sequences?  
5. What happens if we add a constant instead of subtracting?

**Tip**: Arithmetic sequences can be written in a formula form:  
\[
a_n = a_1 + (n-1)d
\]  
where \(a_1\) is the first term, \(n\) is the position, and \(d\) is the common difference.

Fill in the next two terms in the sequence starting at 900 and subtracting 40 each time.

Learn how to calculate the next terms in an arithmetic sequence starting at 900 and subtracting 40 each time. Includes detailed step-by-step explanations suitable for Grades 3-5.

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