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Identify the 42nd term of an arithmetic sequence where a1 = −12 and a27 = 66.
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\[a_{27}=-12+26\times d=66\] solve for \(d\) first
So, I got a27=14xd=66
no
solve \[-12+26d=66\] first just like you solve any linear equation
d=3
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add \(12\) to both sides, then divide both sides by \(26\) to solve for \(d\)
yeah \(d=3\)
Do we plug it back again?
so the 42 term is \[-12+41\times 3\]
111?
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idk i didn't do it hold on
ok:)
yeah looks good
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