Problem

You're building an arithmetic sequence where the first term is 5 and the fifth term is 10. The key insight is that in an arithmetic sequence, consecutive terms differ by a constant amount—the common difference $d$. Once you find $d$ using the relationship between the first term, last term, and total number of terms, the three missing numbers fall right out. Think of it as dividing the gap evenly.

You're building an arithmetic sequence where the first term is 5 and the fifth term is 10. The key insight is that in an arithmetic sequence, consecutive terms differ by a constant amount—the common difference $d$. Once you find $d$ using the relationship between the first term, last term, and total number of terms, the three missing numbers fall right out. Think of it as dividing the gap evenly.