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A sequence is defined by the recursive formula f (n + 1) = f(n) – 2. If f(1) = 18, what is f(5)?
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Hint: Let n = 1. You should be able to find f(2). @e2 would you mind trying this?
Well, I'll help you compute f(2). Then you can try computing f(3). Deal? @e2
okay
Okay so to compute f(2), set n =1: \(\begin{align*} f(1+1)&=f(1)-2\\ f(2)&=f(1)-2\\ f(2)&=18-2\\ f(2)&=16 \end{align*}\)
So the key to finding \(f(2)\) is using the given information that \(f(1) = 18\) We set \(n = 1\), and use the recursive formula. Upon doing so \(f(1)\) appears in the formula which we substiute \(18\) in its place then continue computing \(f(2)\). Do you understand what was done here?
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i still dont get it
thats tough
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