Given the Arithmetic sequence A1, A2, A3, A4 44, 51, 58, 65 What is the value of A39?

This is an arithmetic sequence because there is a common difference between terms, a constant found when subtracting the preceding term from any term in the sequence. In this case the common difference is 7.

Any arithmetic sequence can be expressed as:

a (n) = a+d (n-1), a=initial value, d=common difference, n=term number

Here we have a=44 and d=7 so

a (n) = 44+7 (n-1)

a (n) = 44+7n-7

a (n) = 7n+37, so the 39th term is:

a (37) = 7 (37) + 7

a (37) = 266

I am assuming that 44 is the first term, not the 5th term ... if 44 was the fifth term let me know and I will edit to reflect that ...

This is an arithmetic sequence because there is a common difference between terms, a constant found when subtracting the preceding term from any term in the sequence. In this case the common difference is 7.

Any arithmetic sequence can be expressed as:

a (n) = a+d (n-1), a=initial value, d=common difference, n=term number

Here we have a=44 and d=7 so

a (n) = 44+7 (n-1)

a (n) = 44+7n-7

a (n) = 7n+37, so the 39th term is:

a (37) = 7 (37) + 7

a (37) = 266

I am assuming that 44 is the first term, not the 5th term ... if 44 was the fifth term let me know and I will edit to reflect that ...