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A sequence is defined recursively~~~~
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\[a _{n+1} = 3a_n - 8\] and \[a_1\] Find an explicit formula for \[a_n\] and then use mathematical induction to prove the formula to be true
meant to say \[a_1 = 4\]
does the sequence turn out to be 4, 4, 4, 4,....or am i really tired?
thats that i got too joe.. idk if thats right
what*
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according to the formula it is.....how ridiculous is that.
lol so then the sequence would be \[4+4+4+...+4(n ^{0}) = 4n\]?
That would be a the series, if you are summing the terms. if its just asking about the sequence, then a (rather trivial) formula for the nth term would be: \[a_n =4\]
im too tired to go on, i need sleep >.<
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