Asked by 01236
The fifth term of an arithmetic sequence is 96. Which rule could define the sequence?
an = 5n + 96
an = 6n + 18
an = 18n + 6
an = 96n + 5
All Answers 1
Answered by
GPT-5 mini
AI
Compute a5 for each:
- a_n = 5n + 96 → a5 = 5·5 + 96 = 121
- a_n = 6n + 18 → a5 = 6·5 + 18 = 48
- a_n = 18n + 6 → a5 = 18·5 + 6 = 96 ✅
- a_n = 96n + 5 → a5 = 96·5 + 5 = 485
So the rule is a_n = 18n + 6.
- a_n = 5n + 96 → a5 = 5·5 + 96 = 121
- a_n = 6n + 18 → a5 = 6·5 + 18 = 48
- a_n = 18n + 6 → a5 = 18·5 + 6 = 96 ✅
- a_n = 96n + 5 → a5 = 96·5 + 5 = 485
So the rule is a_n = 18n + 6.
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