A sequence has \(n\)th term \(3n^2-4n+1\). In the sequence, there are two consecutive terms that sum to \(581\). Find the bigger one of these two terms?
We are given a sequence with the same difference between consecutive terms. We know it starts at \(-7\) and its \(4\)th term is \(11\). Find its \(12\)th term.
In the sequence \( \{-45,-36,-27,-18,\dots\}\) each term can be obtained from previous term by adding \(9\). Which of the following numbers is not a term in the sequence?
In the sequence \( \{16,20,24,28,\dots\}\) each term can be obtained from previous term by adding \(4\). Which of the following numbers is not a term in the sequence?
We are given a sequence \( \left(\sin \left(n\frac{\pi}{2}\right)\right)^{\infty}_{n=1}\). A part of the sequence is displayed in the graph. Complete the sentence: This sequence is ...
The value of the \(n\)th term of a sequence is given by the expression \(b^{2n}-28\). If the third term of the sequence is \(701\), which of the following is the value of \(b\)?
The value of the \(n\)th term of a sequence is given by the expression \(a^{4n}-13\). If the second term of the sequence is \(243\), which of the following is the value of \(a\)?