Not all roles available for this page.
Sign in to view assessments and invite other educators
Sign in using your existing Kendall Hunt account. If you don’t have one, create an educator account.
Find the sum of the sequence:
\(\frac 1 3 + \frac 1 9\)
\(\frac 2 3 + \frac 2 9\)
\(\frac 1 3 + \frac 1 9 + \frac{1}{27}\)
\(\frac 2 3 + \frac 2 9 + \frac{2}{27}\)
\(\frac 1 3 + \frac 1 9 + \frac{1}{27} + \frac{1}{81}\)
\(\frac 2 3 + \frac 2 9 + \frac{2}{27} + \frac{2}{81}\)
Priya is walking down a long hallway. She walks halfway and stops. Then, she walks half of the remaining distance and stops again. She continues to stop every time she goes half of the remaining distance.
A geometric sequence \(h\) starts with 10, 5, . . . Explain how you would calculate the value of the 100th term.
Here is a graph of sequence \(r\). Use function notation to define \(r\) recursively.
An unfolded piece of paper is 0.05 mm thick.
| \(n\) | \(T(n)\) |
|---|---|
| 0 | 0.05 |
| 1 | |
| 2 | |
| 3 |
An arithmetic sequence \(a\) starts 84, 77, . . .
Define \(a\) recursively.
Define \(a\) for the \(n^{\text{th}}\) term.
Here is a pattern of growing rectangles: