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let's say F(.) is denoting the sequence of Joe. Remember that F (0) = 0, F (1) = 1 & for n > 1, F(n)

let's say F(.) is denoting the sequence of Joe. Remember that F (0) = 0, F (1) = 1 & for n > 1, F(n) = F(n 1) + F(n 2).
Show that for each n N*,
F(i)^2 =F(n)F(n+1)
(please look at image to understand the equation)
image text in transcribed
i=1nF(i)2=F(n)F(n+1)

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