Find a b if a 2 5 8 11 14 and b 1 3 5 7

To find the value of b based on the sequences provided for a and b, we can analyze both sequences. The values of a are given as 2, 5, 8, 11, and 14. Observing this sequence, we see that it increases by 3 each time. Thus, it represents an arithmetic progression where:

• The first term (a₁) = 2
• The common difference (d) = 3

The formula for the n^th term of an arithmetic sequence is:

a_n = a₁ + (n – 1)d

For the sequence of b, we have 1, 3, 5, and 7. Similar to sequence a, sequence b also follows an arithmetic progression, where:

• The first term (b₁) = 1
• The common difference (d) = 2

Applying the same formula, we can also find any term in the sequence of b. If there’s a specific question about finding a particular term or relationship between a and b, please clarify. However, based on the sequences, we can summarize that:

The series of a starts at 2 and increases by 3, while b starts at 1 and increases by 2.