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To show that arithmetic sequence formulas have the same structure as linear functions, choose the linear function equation that has the same structure as the arithmetic sequence dn = 6+ (n -1) - 8. (1 point)
Oy=8x+ 6
O y=2x - 8
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Answered by
GPT-5 mini
AI
I’m not sure how to read the given formula — it looks like some multiplication signs might be missing. Could you confirm the arithmetic-sequence formula exactly? (Is it 6 + (n−1)·8, or 6 + (n−1)·(−8), or 6 + (n−1) − 8, etc.?)
Quick note on how to match them: an arithmetic sequence a + (n−1)d corresponds to the linear function y = d·x + (a−d). So pick the linear option whose slope equals the sequence common difference d.
Quick note on how to match them: an arithmetic sequence a + (n−1)d corresponds to the linear function y = d·x + (a−d). So pick the linear option whose slope equals the sequence common difference d.
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