3/4 spec questions thread is also open.

Hello !! Does anyone know how to do the question below. I'm pretty sure it has something to do with trig:

1. cos 4A + 1 is equal to:

A 2(cos A – 1)2
B 2 cos2 2A
C cos2 A
D sin 2A
E 1 – sin 2A

5 months later

in the Cambridge textbook ch 3A, Q15...

The Fibonacci sequence is defined by F1 = 1, F2 = 1 and Fn+2 = Fn+1 + Fn for n ∈ N. Use the rule to find F3, F4 and F5. Show that Fn+2 = 2Fn + Fn−1 for all n ∈ N.

How do you do the 'show' part?

    TnGn74 '

    oh lol I see... so basically you can say that F(n+1) = Fn + F(n-1) and then sub that F(n+1) in the old equation so that:
    F(n+2) = Fn + F(n-1) +Fn
    Then simplify and then:
    F(n+2) = 2Fn + F(n-1)

    8 days later

    Does anyone know where I can find the solutions for chapter 6 in the Cambridge textbook? When I went to go check the answers it says 'see solutions supplement'. Does anyone know what this is referring to?

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