Intermediate Algebra
Which choice correctly defines an arithmetic sequence?
Given the sequence 33, 77, 1111, 1515, what is the common difference (dd)?
For the arithmetic sequence with a1=2a_1 = 2 and d=4d = 4, compute a20a_{20}.
Two arithmetic sequences are given by an=6+4(n−1)a_{n}=6+4(n-1) and bn=2+6(n−1)b_{n}=2+6(n-1). Find the smallest positive integer nn such that an=bna_n = b_n.
Find the first nn for which the arithmetic sequence with a1=50a_1 = 50 and d=−7d = -7 becomes nonpositive (an≤0)\(\left\)(a_{n}\(\le\)0\(\right\)).