Identical Sequences - Definition & Examples
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- Identical Arithmetic Sequences: some examples \\ Two arithmetic sequences are identical when they: have the same initial term follow the same pattern Example What if two arithme…
By Christine, Ruiran Xun, Jonathan Heller, Anusha Rahman
- Two sequences are identical when every element in the sequence is the same: But, checking every element would be tedious. Is there a more efficient way? \\ If the same formula d…
By Christine, Alex Federspiel, Ruiran Xun, Jonathan Heller, Anusha Rahman
- Example Problem Let's work through a common style of problem. We have two sequences but only know some of the terms in each. S1{a10=44a11=48a12=52S2{a3=16a8=36a304=1220\begin{al…
By Alex Federspiel, Jonathan Heller, Caroline K, Anusha Rahman
- (Video) Identical Sequences by: Anusha Rahman This video by Anusha Rahman goes over how to determine whether two sequences are identical. Summary Let's start by defining what id…
By Anusha Rahman
Problems 20
- Mark each choice below that would, on its own, give us enough information to say that two arithmetic sequences aaa and bbb are identical.
- We are given two sequences. We know both sequences ana_nan and bnb_nbn have the same common difference. We also know that a2=9a_{2} = 9a2=9 and b3=11b_{3} = 11b3=11. If a1=5…
- We are given two arithmetic sequences aaa and bbb with the same common difference. We also know a2=9a_{2} = 9a2=9 and b4=11b_{4} = 11b4=11. If a1=5a_{1} = 5a1=5, are aaa and …
- We are given two arithmetic sequences, aaa and bbb. We know a1=b1a_{1} = b_{1}a1=b1. If a2=20a_{2} = 20a2=20, and b4=38b_{4} = 38b4=38 and the common difference of bbb is 99…
- We are given two arithmetic sequences, ana_nan and bnb_nbn. We know a1=b1a_{1} = b_{1}a1=b1. If a2=20a_{2} = 20a2=20, b5=47b_{5} = 47b5=47, and the common difference of an…
- There are two sequences, aaa and bbb. common differences da=dbanda1=b1\text{common differences }d_a = d_b\quad \text{and}\quad a_1 = b_1common differences da=dbanda1=b1 Are …
- There are two sequences, aaa and bbb. common differences da≠dbanda1=b1\text{common differences }d_a \ne d_b\quad \text{and}\quad a_1 = b_1common differences da=dbanda1=b1 A…
- There are two sequences, aaa and bbb. Suppose: common differences da≠dbanda1≠b1\text{common differences }d_a \ne d_b\quad \text{and}\quad a_1 \ne b_1common differences da=dba…
- There are two sequences, aaa and bbb. common differences da=dbanda1≠b1\text{common differences }d_a = d_b\quad \text{and} \quad a_1 \ne b_1common differences da=dbanda1=b1 …
- There are two sequences, aaa and bbb, with common differences da≠dbd_a \neq d_bda=db. Are aaa and bbb identical arithmetic sequences?
- There are two sequences, aaa and bbb, with common differences da=dbd_a = d_bda=db. Are aaa and bbb identical arithmetic sequences?
- Are these sequences identical?
- Are these two sequences identical?
- Are these two sequences identical?
- Are these two sequences identical?
- Are these two sequences identical?
- Is sequence AAA identical to sequence BBB?
- We have the sequence AAA: ...,27,9,3,1,......,27,9,3,1,......,27,9,3,1,... Assuming all the following sequences have the same initial term as AAA, which one is identical to AAA?
- Are these two sequences identical? Choose the best answer.
- The recursive formula for some geometric sequence is {a1=2an=an−1×3\begin{cases} a_1=2\\ a_n=a_{n-1} \times3 \end{cases}{a1=2an=an−1×3 Which of the following sequences canno…