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Warmup Solve cos 2

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Presentation on theme: "Warmup Solve cos 2"— Presentation transcript:

1 Warmup Solve cos 2𝜃 =1 for 0° ≤ 𝜃 ≤360°

2 10-1 Sequences as Functions
Relate arithmetic sequences to linear functions. Relate geometric sequences to exponential functions.

3 VOCABULARY sequence term finite sequence infinite sequence arithmetic sequence common difference geometric sequence common ratio

4 Arithmetic sequence: Each term is determined by ADDING a constant value to the previous term. This constant value is the common difference. Geometic sequence: Each term is determined by MULTIPLYING by a *constant value to the previous term. This constant value is the common ratio. *nonzero

5 Determine whether the sequence is arithmetic
Determine whether the sequence is arithmetic. Write yes or no and explain.

6 Find the next four terms of the arithmetic sequence
Find the next four terms of the arithmetic sequence. Then graph the sequence.

7

8 Determine whether the sequence is geometric
Determine whether the sequence is geometric. Write yes or no and explain.

9 Find the next four terms of the geometric sequence
Find the next four terms of the geometric sequence. Then graph the sequence.

10 Determine whether the sequence is arithmetic, geometric, or neither
Determine whether the sequence is arithmetic, geometric, or neither. Explain your reasoning.


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